Article
|
Citation: Wu, X., Zhou, X., & Sun, S. (2023). Research
on Evaluation of Received: 3 March 2023 Revised: 9 May 2023 Accepted: 9 June 2023 Published: 12 June 2023 Copyright: © 2023 by the authors. Licensee SCC Press, Kowloon, Hong Kong S.A.R., China. This article is an open access article distributed under the terms and conditions of the Creative Commons Attribution (CC BY) license (https://creativecommons.org/licenses/by/4.0/). |
Internet-based supply chain finance mainly covers the business fields of credit ex-tension and financing. Using Internet as a platform, it serves core enterprises in supply chains as well as those operating in upstream and downstream links. With a long history behind it, supply chain finance is now in 3.0 Era, which is characterized by close connections between Internet, finance systems, and industrial chains that spur rapid social and economic development, and also by more prominent issues related to risk management and control.
Research on agricultural product supply chain finance has gained traction in the academic world with ever-increasing popularity in recent years. Financial risk control in agricultural product supply chains is intended to guarantee healthy and balanced development of agricultural product supply chain finance through effective risk prevention and mitigation. To achieve this, it stands to reason that a “unified front” for governing agricultural product supply chain finance should be built (Peng, 2018; Xu, 2020; Yu, 2018). More specifically, a risk measurement system needs to be put into place to evaluate and predict financial risks in agricultural product supply chains, to accurately quantify major comprehensive impact of various risk factors, and to determine prerequisites for effective control of such risks.
In the present study, in order to achieve more meaningful and logical evaluation of financial risks in agricultural product supply chains, F-AHP method and CRITIC method are used to obtain subjective and objective combined weights of risk indexes respectively. Following that, EDAS method and an improved DEMATEL method are adopted to analyze financial risks in agricultural product supply chains. Based on calculation of com-prehensive impact degrees, an agricultural product supply chain financial risk measurement model is developed, and risk measurement data is derived. An agricultural product supply chain financial risk control model is subsequently created with the data thus obtained. Measures for controlling these risks are also proposed.
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2.1. Development of Agricultural Product Supply Chain Financial Risk Measurement Indexes
545 Internet users were polled through questionnaire survey or expert interview. To make the survey data more targeted, authoritative, and practical, 78 experts in relevant fields were interviewed, including 22 professors and researchers, 26 adjunct professors and associate researchers, and 30 doctoral students. Among 623 questionnaires distributed, 578 were recovered, with a recovery rate of 92.78%. The specific questionnaire survey flowchart is summarized below in Figure 1, covering the survey plan, expert interviews, and relevant studies (Dan et al., 2016; Jin, 2016; Xu et al., 2018; Q. Yang et al., 2016; Zeng et al., 2018; Zhao, 2021).
Figure 1. Low chart of questionnaire survey on agricultural product supply chain financial risks.
Based on the above questionnaire survey, expert interviews, and relevant studies (Fang et al., 2017; Higgins, 2010; Huo et al., 2011; Lan et al., 2021; Li et al., 2021; D. Liu et al., 2013; Shi et al., 2019; SZNAJD-WERON & SZNAJD, 2000; Xia et al., 2012; Q. Yang, et al., 2020; Zhang & Zhang, 2009; Zhao & Wang, 2013) four evaluation dimensions, including credit risk, market risk, pledge risk, and supply chain relation risk, are identified as Level 1 indexes, and 13 Level 2 agricultural product supply chain financial risk indexes are defined as well. The system of agricultural product supply chain financial risk measurement indexes is given in Table 1 below.
Table 1. System of agricultural product supply chain financial risk measurement indexes.
|
Target level |
Level 1 index |
Level 2 index |
|
Agricultural product supply chain finance risk measurement indexes (B) |
Credit risk (B1) |
Financial standing and repayment history of borrowing organization (B11) |
|
Enterprise scale of borrowing organization (B12) |
||
|
Management system of borrowing organization (B13) |
||
|
Core corporate credit risk (B14) |
||
|
Market risk (B2) |
Natural risk (B21) |
|
|
Risk arising from deterioration of external operation environment (B22) |
||
|
Risk due to price change of agricultural products (B23) |
||
|
Pledge risk (B3) |
Stock status (B31) |
|
|
Status of orders (B32) |
||
|
Status of accounts receivable (B33) |
||
|
Supply chain relation risk (B4) |
Supply chain robustness (B41) |
|
|
Cooperation level (B42) |
||
|
Performance record (B43) |
2.2. Creation of an Agricultural Product Supply Chain Financial Risk Evaluation Model Based on An Improved DEMATEL Method
2.2.1. Calculation of Subjective Weight with F-AHP Method
As a fuzzy analytic hierarchy process, F-AHP method features a combination of qualitative and quantitative techniques, and consequently provides both fuzziness and consistency properties. It is capable of quantifying expert assessments objectively and turning qualitative problems into quantitative ones through layer-by-layer decomposition. This method, therefore, adds to the reliability of agricultural product supply chain finance evaluation.
Step 1: Starting from the agricultural
product supply chain financial risk measurement indexes, a fuzzy judgment
matrix
is built in consideration of
the subjective preferences of experts for n (
)
risk measurement indexes and the relative importance values assigned to the
indexes with F-AHP method as shown in Table 2.
Table 2. Relative importance values assigned to indexes with F-AHP method.
|
Value |
Meaning |
|
0.5 |
Two elements are equally important |
|
0.6 |
One element is slightly more important than the other |
|
0.7 |
One element is significantly important compared with the other |
|
0.8 |
One element is very important compared with the other |
|
0.9 |
One element is extremely important compared with the other |
|
0.1, 0.2, 0.3, 0.4 |
Comparison in reverse order: |
Step 2: In regard to satisfaction
consistency and order consistency of the fuzzy matrix, a fuzz consistency
matrix is built out of matrix
, where
|
(1) |
Step 3: Subjective weights are calculated, where
represents the weight of the
th risk index. The following equations are
then derived:
|
(2) |
|
|
|
(3) |
2.2.2. Calculation of Objective Weight with CRITIC Method
As an objective weighting process, CRITIC method takes into account not only the information volume of indexes, but also the level of comparison between indexes. It, therefore, leads to more objective, reasonable, and accurate index weight calculations.
Step 1: The agricultural product supply chain financial risks are processed through relativization. High-priority indexes are transformed with Equation (4):
|
|
(4) |
Low-priority indexes are transformed with Equation (5):
|
|
(5) |
Step 2: Negative indexes are converted into positive ones since they need to have the same sign. The conversion is realized with Equation (6):
|
|
(6) |
where denotes
the maximum of the
th
risk index, namely the maximum of the
th row in matrix
, and
is a coordination coefficient (
in normal cases). This
process yields a positive matrix
.
Step 3: Since
the meaning of the positive matrix varies with the units adopted, dimensionless
treatment of the risk indexes using Equation (7) is required:
|
|
(7) |
where is the number of
schemes, and
is
the number of risk indexes in each scheme. In this way, a standard
dimensionless matrix
is generated.
Step 4:
Calculation of risk index objective weight. From the standard dimensionless
matrix ,
standard deviation
and correlation coefficient
of different risk indexes can
be derived as follows:
|
|
(8) |
|
|
(9) |
where is
the average of the
th risk index, and
denotes the covariance between the
th row and the
th row of the
standard matrix
.
is used to represent
the information volume of agricultural product supply chain financial risk
indexes. It is calculated as follows:
|
|
(10) |
where is
a quantitative indicator of the degree of conflict between the
th risk index and other risk
indexes. The higher the value of
, the larger weight of the risk index.
The objective
weight is
calculated with Equation (11).
|
|
(11) |
2.2.3. Method for Determining Combined Weight
The
subjective weighand objective weights
of the measurement indexes can be obtained with
F-AHP method and CRITIC method respectively, where
;
Assuming is the combined
weight of a risk index, the equation
holds true, where
. By expressing the weighted
measurement value of an agricultural product supply chain financial risk with
and the standard
value of the
th
item of the
th
scheme with
,
the following equation can be established:
.
should be selected in such a
way to achieve maximum value of
.
|
|
(12) |
where . A Lagrange
multiplier function is created as follows based on Equation (12):
|
|
(13) |
The partial
derivatives of are
solved with Equation (13):
|
|
(14) |
The following results can be derived from Equation (14):
|
|
(15) |
In the second
round of survey, the data derived from the agricultural product supply chain
financial risk measurement index system and corresponding evaluation criteria
were supplied to the above-mentioned experts. 78 questionnaires were
distributed in this survey, and 69 were recovered, with a recovery rate of
88.46%. The experts were asked to give their measurement of different risk
indexes, and their feedback was combined with pertinent literature data for
further research (Blackman et al., 2013; Cheng et al., 2016; Z. Liu, 2021; Trkman & McCormack, 2009; Tseng
et al., 2021; X. Yang, et al., 2020; Yao & Qin, 2021). 2009AHP method and CRITIC method are
used to determine the subject weight and objective weight of different finance
risk indexes for agricultural product supply chains respectively, based on
which a combined weight is obtained for each index. Finally, from the
combined weights of different risk indexes, combined weight coefficients are
obtained through MATLAB operation, as shown in Table 3.
Table 3. Weights of different indexes in the agricultural product supply chain financial risk measurement index system.
|
Level 1 index |
Level 2 index |
Subjective weight |
Objective weight |
Combined weight |
|
Credit risk (B1) |
Financial standing and repayment history of borrowing organization (B11) |
0.09 |
0.10 |
0.096 |
|
Enterprise scale of borrowing organization (B12) |
0.05 |
0.03 |
0.038 |
|
|
Management system of borrowing organization (B13) |
0.07 |
0.06 |
0.064 |
|
|
Core corporate credit risk (B14) |
0.03 |
0.03 |
0.030 |
|
|
Market risk (B2) |
Natural risk (B21) |
0.03 |
0.04 |
0.036 |
|
Risk arising from deterioration of external operation environment (B22) |
0.06 |
0.08 |
0.072 |
|
|
Risk due to price change of agricultural products (B23) |
0.04 |
0.04 |
0.04 |
|
|
Pledge risk (B3) |
Stock status (B31) |
0.05 |
0.04 |
0.044 |
|
Status of orders (B32) |
0.08 |
0.07 |
0.074 |
|
|
Status of accounts receivable (B33) |
0.03 |
0.04 |
0.036 |
|
|
Supply chain relation risk (B4) |
Supply chain robustness (B41) |
0.08 |
0.07 |
0.074 |
|
Cooperation level (B42) |
0.21 |
0.23 |
0.222 |
|
|
Performance record (B43) |
0.18 |
0.17 |
0.174 |
2.2.4. Method for Determining Index Weight Based on EDAS
Because experts may find it very difficult to evaluate the agricultural product supply chain financial risk measurement index system objectively and accurately, an index weight determination method based on EDAS is proposed in the present study, thus realizing more objective, reasonable, and logical measurement results.
In this method, a probabilistic language term set is introduced and expressed as follows:
, where
is a language term
containing
probabilistic information
.
denotes the number of language terms in
, and
. Then the entropy of
needs to meet the
following requirements:
(1) ;
(2) When or
,
if
,
;
(3) When and only when , if
and
,
.
Probabilistic language entropy can be defined based on hesitant fuzzy language entropy and probabilistic language equivalence transformation function:
|
|
(16) |
It is assumed
in this study that 13 risk evaluation indexes are selected by an agricultural
product supply chain finance emergency department, their weight being denoted
by,
Eight experts with relevant background can be selected and asked to assign language evaluation values to the 13 risk measurement indexes, and a decision maker can make use of the following set to measure agricultural product supply chain financial risk indexes:
Based on the
language evaluation values offered by the experts, a probabilistic language
decision matrix can
be created, as shown in Table 4.
Table 4. Probabilistic language decision matrix based on expert evaluation.
|
Expert |
B11 |
B12 |
B13 |
B14 |
B21 |
B22 |
B23 |
B31 |
B32 |
B33 |
B41 |
B42 |
B43 |
|
1 |
s1, s2 |
s2,s3 |
s0,s1 |
s-1,s0 |
s3,s4 |
s0,s1 |
s-4,s-3 |
s-1,s0 |
s-2,s-1 |
s0,s1 |
s2,s3 |
s-3,s-2 |
s-1,s0 |
|
2 |
s-1,s0 |
s3,s4 |
s0,s1 |
s-4,s-3, |
s2,s3 |
s0,s1 |
s-1,s0 |
s3,s4 |
s0,s1 |
s3,s4 |
s0,s1 |
s0,s1 |
s-4,s-3, |
|
3 |
s0,s1 |
s-1,s0 |
s-2,s-1 |
s0,s1 |
s-1,s0 |
s0,s1 |
s0,s1 |
s2,s3 |
s-3,s-2 |
s-1,s0 |
s3,s4 |
s-4,s-3 |
s-4,s-3 |
|
4 |
s0,s1 |
s0,s1 |
s-1,s0 |
s0,s1 |
s-4,s-3 |
s0,s1 |
s3,s4 |
s0,s1 |
s3,s4 |
s-4,s-3 |
s2,s3 |
s0,s1 |
s0,s1 |
|
5 |
s-2,s-1 |
s0,s1 |
s-4,s-3 |
s-3,s-2 |
s0,s1 |
s-2,s-1 |
s0,s1 |
s-4,s-3 |
s2,s3 |
s0,s1 |
s0,s1 |
s0,s1 |
s0,s1 |
|
6 |
s-1,s0 |
s3,s4 |
s0,s1 |
s-4,s-3 |
s0,s1 |
s-1,s0 |
s3,s4 |
s0,s1 |
s2,s3 |
s0,s1 |
s0,s1 |
s2,s3 |
s3,s4 |
|
7 |
s-4,s-3 |
s2,s3 |
s0,s1 |
s-1,s0 |
s0,s1 |
s2,s3 |
s2,s3 |
s3,s4 |
s0,s1 |
s0,s1 |
s3,s4 |
s0,s1 |
s2,s3 |
|
8 |
s0,s1 |
s-1,s0 |
s0,s1 |
s0,s1 |
s3,s4 |
s0,s1 |
s-1,s0 |
s0,s1 |
s0,s1 |
s-3,s-2 |
s0,s1 |
s-4,s-3 |
s0,s1 |
Next, the probabilistic language decision matrix is standardized. Equations (17) and (18) are then used to calculate weights of risk evaluation indexes, and the results obtained in the present research are listed in Table 5.
|
|
(17) |
|
|
(18) |
where .
Table 5. Weights of the risk measurement index system based on EDAS.
|
B11 |
B12 |
B13 |
B14 |
B21 |
B22 |
B23 |
B31 |
B32 |
B33 |
B41 |
B42 |
B43 |
|
0.0934 |
0.0312 |
0.0571 |
0.0268 |
0.0334 |
0.0626 |
0.0265 |
0.0435 |
0.0664 |
0.0315 |
0.0667 |
0.2789 |
0.1820 |
In order to make these expert-derived weights more rational, accurate, and logical, and to reduce randomness, the following combined weight equation concerning expert evaluation is adopted:
|
|
(19) |
Delphi method
is used again to analyze the weight coefficients of based on data provided by the eight
experts, following which the data from every expert is reviewed and corrected.
The revised data is then delivered to the experts so that they can offer
opinions on data refinement. This process occurs iteratively until the result
of
is achieved
unanimously. The resulting final combined weight coefficients of the
agricultural product supply chain financial risk indexes in our study are shown
in Table 6.
Table 6. Final combined weights in the risk measurement index system.
|
B11 |
B12 |
B13 |
B14 |
B21 |
B22 |
B23 |
B31 |
B32 |
B33 |
B41 |
B42 |
B43 |
|
0.09496 |
0.03528 |
0.06124 |
0.02872 |
0.03496 |
0.06824 |
0.0346 |
0.0438 |
0.07096 |
0.0342 |
0.07108 |
0.24476 |
0.1772 |
2.2.5. Calculation of the Comprehensive Impact Matrix Based on an Improved DEMATEL Method
Shaped by a variety of factors, financial risks in agricultural product supply chains have uncertainties. In order to reduce the number of elements in the agricultural product supply chain financial risk system and to simplify relations between elements, we perform general evaluation from a holistic perspective using an improved DEMATEL method with the following steps:
Step 1: The values of 0, 0.2, 0.4, 0.6, 0.8, and 1 are used to represent “no impact”, “very weak impact”, “weak impact”, “average impact”, “strong impact”, and “very strong impact” respectively, and the values of 0.1, 0.3, 0.5, 0.7, and 0.9 correspond to impact degrees between them. By correcting these values based on expert evaluation results and relevant weights, an original matrix of agricultural product supply chain financial risk factors can be generated.
Step 2: The
data in the agricultural product supply chain financial risk factor matrix also
receives dimensionless treatment. Initial value operators are used to generate
an initial value matrix. Let be the behavior sequence of factor
with
being an operator in the
sequence, and we can calculate as follows:
|
|
(20) |
where . Here
is called initial
value operator. The behavior sequence of the main system risk factor is denoted
by
, and that of
relevant agricultural product supply chain financial risk factors are denoted
by
and
. If
holds true for the
corresponding grey relation degree, we say
precedes over
, and this relation is expressed as
, where “
” is the grey
relation sequence derived from the grey relation.
Step 3: Calculation of maximum and minimum in the initial value matrix of
agricultural product supply chain financial risk factors.
, where
;
Step 4:
Calculation of correlation coefficient and derivation of direct impact matrix. is used to denote
the identification coefficient. In the value range of (0, 1), the lower the
value, the higher
degree of identification. If
corresponds to a data column of optimal value, a
larger
is
desired. If
corresponds
to a data column of worst value, a smaller
is desired. Suppose
, and we can obtain the following
result:
|
|
(21) |
The values of
,
, ……,
are calculated for
. Similarly, correlation
coefficients for
are
all derived. A direct impact matrix of agricultural product supply chain
financial risk factors can then be generated, as shown in Table 7.
Table 7. Direct impact matrix of agricultural product supply chain financial risk factors.
|
No. |
B11 |
B12 |
B13 |
B14 |
B21 |
B22 |
B23 |
B31 |
B32 |
B33 |
B41 |
B42 |
B43 |
|
B11 |
0.0000 |
0.1997 |
0.1807 |
0.1997 |
0.6467 |
0.0571 |
0.1443 |
0.5952 |
0.2071 |
0.0810 |
0.2933 |
0.8467 |
0.8265 |
|
B12 |
0.8745 |
0.0000 |
0.1499 |
0.1885 |
0.5408 |
0.4048 |
0.3453 |
0.2743 |
0.4267 |
0.7600 |
0.2386 |
0.6500 |
0.6345 |
|
B13 |
0.7349 |
0.1718 |
0.0000 |
0.1718 |
0.4833 |
0.7971 |
0.1374 |
0.1569 |
0.5408 |
0.6267 |
0.2871 |
0.7967 |
0.6978 |
|
B14 |
0.6633 |
0.6467 |
0.2414 |
0.0000 |
0.3453 |
0.7867 |
0.2414 |
0.3586 |
0.4333 |
0.2157 |
0.3471 |
0.8629 |
0.7552 |
|
B21 |
0.7967 |
0.6754 |
0.4048 |
0.4894 |
0.0000 |
0.6544 |
0.4048 |
0.5833 |
0.4533 |
0.3667 |
0.6643 |
0.8933 |
0.6136 |
|
B22 |
0.8633 |
0.6467 |
0.6033 |
0.1600 |
0.7867 |
0.0000 |
0.0571 |
0.2667 |
0.2414 |
0.0810 |
0.2667 |
0.7500 |
0.7667 |
|
B23 |
0.6600 |
0.1810 |
0.4892 |
0.4373 |
0.0000 |
0.0910 |
0.0000 |
0.6444 |
0.4048 |
0.7944 |
0.6444 |
0.8300 |
0.3129 |
|
B31 |
0.7680 |
0.2643 |
0.6544 |
0.7899 |
0.3453 |
0.4333 |
0.2071 |
0.0000 |
0.2186 |
0.7643 |
0.7643 |
0.7720 |
0.6233 |
|
B32 |
0.6964 |
0.5952 |
0.4543 |
0.6000 |
0.1374 |
0.3810 |
0.2933 |
0.7136 |
0.0000 |
0.7842 |
0.7136 |
0.5714 |
0.7515 |
|
B33 |
0.5680 |
0.4267 |
0.7871 |
0.3386 |
0.2414 |
0.5873 |
0.0012 |
0.6544 |
0.4048 |
0.0000 |
0.4533 |
0.6967 |
0.7598 |
|
B41 |
0.4129 |
0.1200 |
0.6000 |
0.5733 |
0.4048 |
0.4043 |
0.3453 |
0.6467 |
0.0571 |
0.2667 |
0.0000 |
0.8885 |
0.7269 |
|
B42 |
0.8133 |
0.4000 |
0.5408 |
0.6267 |
0.2871 |
0.7871 |
0.1374 |
0.6544 |
0.4048 |
0.4833 |
0.4533 |
0.0000 |
0.6157 |
|
B43 |
0.6129 |
0.2543 |
0.2871 |
0.7600 |
0.2386 |
0.2667 |
0.2414 |
0.0810 |
0.7971 |
0.4592 |
0.6433 |
0.7512 |
0.0000 |
Step 5: Construction of a comprehensive impact matrix: Assuming is the direct impact
matrix of agricultural product supply chain financial risk factors,
standardization of this matrix will lead to a standard direct matrix
.
|
|
(22) |
A
comprehensive impact matrix can then be built:
|
|
(23) |
where is
a unit matrix. With the aid of MATLBA software, the comprehensive impact matrix
of
is obtained,
as shown in Table 8.
Table 8. Comprehensive impact matrix of agricultural product supply chain financial risk factors.
|
No. |
B11 |
B12 |
B13 |
B14 |
B21 |
B22 |
B23 |
B31 |
B32 |
B33 |
B41 |
B42 |
B43 |
|
B11 |
0.3278 |
0.2093 |
0.2369 |
0.2553 |
0.2709 |
0.2394 |
0.1241 |
0.2997 |
0.2193 |
0.2260 |
0.2705 |
0.4670 |
0.4264 |
|
B12 |
0.5151 |
0.2240 |
0.2826 |
0.2956 |
0.3027 |
0.3311 |
0.1705 |
0.3129 |
0.2886 |
0.3582 |
0.3112 |
0.5234 |
0.4783 |
|
B13 |
0.5078 |
0.2559 |
0.2675 |
0.2983 |
0.3037 |
0.3908 |
0.1447 |
0.3010 |
0.3088 |
0.3435 |
0.3217 |
0.5507 |
0.4967 |
|
B14 |
0.5193 |
0.3265 |
0.3092 |
0.2868 |
0.2974 |
0.4007 |
0.1667 |
0.3366 |
0.3053 |
0.3060 |
0.3412 |
0.5792 |
0.5203 |
|
B21 |
0.6110 |
0.3700 |
0.3818 |
0.4041 |
0.2933 |
0.4378 |
0.2122 |
0.4198 |
0.3491 |
0.3763 |
0.4350 |
0.6681 |
0.5778 |
|
B22 |
0.5165 |
0.3089 |
0.3341 |
0.2904 |
0.3393 |
0.2796 |
0.1358 |
0.3052 |
0.2669 |
0.2710 |
0.3120 |
0.5366 |
0.4944 |
|
B23 |
0.4866 |
0.2449 |
0.3315 |
0.3310 |
0.2310 |
0.2971 |
0.1223 |
0.3621 |
0.2827 |
0.3667 |
0.3632 |
0.5473 |
0.4396 |
|
B31 |
0.5752 |
0.3007 |
0.3968 |
0.4222 |
0.3231 |
0.3951 |
0.1752 |
0.3220 |
0.3039 |
0.4031 |
0.4260 |
0.6232 |
0.5529 |
|
B32 |
0.5730 |
0.3449 |
0.3757 |
0.4047 |
0.2982 |
0.3881 |
0.1893 |
0.4200 |
0.2767 |
0.4163 |
0.4266 |
0.6038 |
0.5742 |
|
B33 |
0.5096 |
0.2969 |
0.3844 |
0.3362 |
0.2864 |
0.3825 |
0.1349 |
0.3741 |
0.3043 |
0.2796 |
0.3577 |
0.5633 |
0.5263 |
|
B41 |
0.4597 |
0.2408 |
0.3417 |
0.3493 |
0.2860 |
0.3399 |
0.1710 |
0.3548 |
0.2430 |
0.2963 |
0.2783 |
0.5563 |
0.4893 |
|
B42 |
0.5559 |
0.3049 |
0.3626 |
0.3815 |
0.3032 |
0.4161 |
0.1578 |
0.3866 |
0.3112 |
0.3509 |
0.3682 |
0.4919 |
0.5252 |
|
B43 |
0.4767 |
0.2586 |
0.2967 |
0.3674 |
0.2597 |
0.3162 |
0.1573 |
0.2867 |
0.3319 |
0.3168 |
0.3584 |
0.5316 |
0.3929 |
Step 6: Analysis of agricultural product supply chain financial risk
factors: From the comprehensive impact matrix of agricultural product supply
chain financial risk factors, centrality degree () and causality degree (
) are derived through the
following equations, where
and
represent impact degree and vulnerability degree
respectively.
|
|
(24) |
|
|
(25) |
|
|
(26) |
|
|
(27) |
Based on the above analysis, the impact degree and vulnerability degree values of agricultural product supply chain financial risk factors are calculated with Equations (24) - (27), as shown in Table 9, and the centrality degree and causality degree values are given in Table 10.
Table 9. Impact degree and vulnerability degree of agricultural product supply chain financial risk.
|
No. |
B11 |
B12 |
B13 |
B14 |
B21 |
B22 |
B23 |
B31 |
B32 |
B33 |
B41 |
B42 |
B43 |
|
Impact degree |
3.5726 |
4.3942 |
4.4909 |
4.6951 |
5.5364 |
4.3906 |
4.4059 |
5.2194 |
5.2914 |
4.7363 |
4.4063 |
4.9160 |
4.3509 |
|
Vulnerability degree |
6.6341 |
3.6862 |
4.3017 |
4.4228 |
3.7950 |
4.6142 |
2.0615 |
4.4815 |
3.7917 |
4.3107 |
4.5701 |
7.2423 |
6.4941 |
Table 10. Centrality degree and causality degree of agricultural product supply chain financial risk.
|
No. |
B11 |
B12 |
B13 |
B14 |
B21 |
B22 |
B23 |
B31 |
B32 |
B33 |
B41 |
B42 |
B43 |
|
Centrality degree |
10.2067 |
8.0805 |
8.7926 |
9.1179 |
9.3314 |
9.0048 |
6.4674 |
9.7009 |
9.0831 |
9.0470 |
8.9764 |
12.1583 |
10.8450 |
|
Causality degree |
3.0615 |
0.7080 |
0.1893 |
0.2723 |
1.7414 |
0.2236 |
2.3444 |
0.7379 |
1.4998 |
0.4256 |
0.1638 |
2.3264 |
2.1432 |
With the centrality degree and causality degree values, a causal relation graph is plot ted, as shown in Figure 2:
Figure 2. Causal relation of comprehensive impact of agricultural product supply chain financial risk factors.
Based on the combined weight coefficients and calculation results of DEMATEL method, the product of a centrality degree and corresponding weight of an agricultural product supply chain financial risk factor is calculated as the comprehensive impact degree of that risk factor. The comprehensive impact degree serves as an accurate measure of the importance of risk factors, and helps reduce subjectivity of combined weight coefficients and improve DEMATEL method. The multiplication operation is expressed as follows:
|
|
(28) |
where is
a weight of an agricultural product supply chain financial risk measurement
index in the final combined weight coefficient method. The calculation results
are given in Table 11:
Table 11. Comprehensive impact degree of agricultural product supply chain financial risk factors.
|
Impact factor |
B11 |
B12 |
B13 |
B14 |
B21 |
B22 |
B23 |
B31 |
B32 |
B33 |
B41 |
B42 |
B43 |
|
|
0.9692 |
0.2851 |
0.5385 |
0.2619 |
0.3262 |
0.6145 |
0.2238 |
0.4249 |
0.6445 |
0.3094 |
0.6380 |
2.9759 |
1.9217 |
|
Ranking |
3 |
11 |
7 |
12 |
9 |
6 |
13 |
8 |
4 |
10 |
5 |
1 |
2 |
Centrality degree reflects the importance of different impact factors in the course of agricultural product supply chain financial risk evaluation. It can be seen from Figure 2 that the risk indexes of cooperation level, performance record, financial standing and repayment history of borrower organization, and stock status have a high centrality degree that exceeds 9.5. They belong to supply chain relation risk, credit risk, and pledge risk respectively. This indicates that these risk factors play a more significant role in agricultural product supply chain financial risk evaluation.
Based on the comprehensive degrees of agricultural product supply chain financial risk factors listed in Table 9, cooperation level, performance record, financial standing and repayment history of borrower organization, status of orders, supply chain robustness, and risk arising from deterioration of external operation environment are main agricultural product supply chain financial risk impact factors, among which cooperation level, performance record, financial standing and repayment history of borrower organization have a higher comprehensive impact degree. Hence, stricter control of supply chain relation risk and credit risk is required.
Current management of agricultural product supply chain financial risks is still confronted with many challenges, such as difficult risk warning, delayed risk monitoring, and lack of coordination by financial regulatory authorities for agricultural product supply chains. It is therefore imperative for the government to reinforce agricultural product supply chain financial risk control (Fan et al., 2017; Jing et al., 2021; J. Liu et al., 2019). The government should build and refine a financial information sharing platform for agri-cultural product supply chains, and improve warning, intervention, response, and post-event accountability mechanisms for relevant risks, thereby laying systematic groundwork for control of such risks. It is advisable for the government to make use of block chain technology to help agricultural product SMEs improve their risk management capabilities, and to refine the government regulatory system. The block chain concepts and principles may aid optimization of financial models in agricultural product supply chains (Song et al., 2017; M. Yang et al., 2021), and may be coupled with experiences of managers to facilitate risk control in agricultural product SMEs. The specific risk control mechanisms are illustrated in Figure 3:
Figure 3. Finance risk control mechanisms based on block chain technology for agricultural product supply chains.
Block chain technology can give full play to network effects and application syner-gies between users, and help build a real-time information sharing database. Conse-quently, a more flexible and practical knowledge configuration can be created to provide assurance for agricultural product SMEs in their risk prevention and control. The intelli-gent coordination of risk control between banks, core enterprises, and agricultural product SMEs will also be boosted (Y. Liu & Cui, 2016; Luo & Chen, 2016; Wu et al., 2022). Moreover, block chain technology contributes to effectiveness and confidentiality of risk control, as well as traceability and efficient transmission of pertinent knowledge and information. Thanks to tamper-proof functions and intelligent contracts enabled by block chain technology, the government is able to provide agricultural product SMEs with different paths for mitigating various risks, improving their risk immunity and making sure that all supply chain financial risks are controllable and manageable.
Based on research on agricultural product supply chain financial risk impact factors, four dimensions of the agricultural product supply chain financial risk measurement in-dex system are identified – credit risk, market risk, pledge risk, and supply chain relation risk. Weight measurement is performed on the risk indexes with subjective F-AHP method and objective CRITIC method, and the final risk weight coefficients are obtained with EDAS method. Next, an improved DEMATEL method is adopted to analyze agri-cultural product supply chain financial risk factors, and the comprehensive impact de-grees of different risk factors are calculated. According to findings of the present research, cooperation level, performance record, financial standing and repayment history of bor-rower organization, status of orders, supply chain robustness, and risk arising from de-terioration of external operation environment are main financial risk impact factors for agricultural product supply chains.
Recommendations for the government: In the context of Finance 4.0 for supply chains, the government can make use of fintech such as block chain to help agricultural product SMEs improve their risk monitoring, prevention and control capabilities. By exploiting the tamper-proof and decentralized nature of block chain technologies, the government may create a supply chain financial risk monitoring system to enable transaction tracking and automatic monitoring among agricultural products SMEs, which will mitigate the credit risks confronted by them. In the meanwhile, it is necessary to grant stronger sup-port to agricultural product SMEs by creating a favorable financing environment and improving the credit extension system to solve their financing difficulties. Besides, given the unstable operation of some agricultural product SMEs, the government should promote establishment of associations of SMEs and micro enterprises. The members of such associations may support and cooperate with each other for mutual benefit. Through creation of credit guarantee funds, it is possible to make up for core enterprise credit guarantee losses. Recommendations for financial institutions: A risk monitoring and punishment management system should be set up to urge agricultural product SMEs to share information effectively. This will contribute to better understanding of the operation and financial status of agricultural product SMEs. Recommendations for agricultural products: They should give priority to financial and accounting transparency and improve credibility of information disclosure to ensure standard statement of their internal financial information.
The present research makes certain breakthrough and innovation in highlighting re-search viewpoints, promoting research concepts, and integrating research methods. The scope of the research extends to the realms of agricultural product supply chain man-agement, risk management, information economics, and supply chain finance. In partic-ular, the in-depth research on supply chain risk management may provide more experi-ences and reproducible risk control patterns and paths for financial institutions. On the other hand, there are certain aspects in this research that need to be improved in the future, and a more insightful research outlook needs to be developed.
Future research direction and outlook: The research on agricultural product supply chain financial risks may evolve from QCA analysis to MEM study. While QCA analysis involves relevant risk impact factors, MEM analysis covers collection, calculation, and visualization of credit data of research objects. These two methods may be combined in the future to enable deep study on some risk indexes that are hard to quantify, to better verify correctness of conclusions, and to give birth to long-term mechanisms for preventing and mitigating risks.
CRediT Author Statement: Xiaowo Wu: Conceptualization, Investigation, Data Curation, and Visualization; Xi Zhou: Data curation, Writing – original draft, and Formal Analysis; Shuxia Sun: Writing – review & editing.
Data Availability Statement: Not applicable.
Funding: This research was funded by the Shaoxing City Key Planning Projects of Philosophy and Social Science (145228) and the Talent Launch Project of Scientific Research Development Fund of Jiyang College of Zhejiang A&F University (RC2021D10).
Conflicts of Interest: The authors declare no conflict of interest.
Acknowledgments: Not applicable.
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