Based on the sample of China's A-share listed companies from 2008 to 2021 and the text analysis data of supply chain finance, this study examines whether the supply chain finance business model innovation can improve the efficiency of capital allocation. Results showed that: 1) Firms with a supply chain finance business model have a low cost of capital, particularly the cost of equity capital; 2) The supply chain finance business model reduces the cost of capital in firms with low strategic commitment and a high degree of information asymmetry; 3) The supply chain finance business model innovation can reduce the cost of capital when the degree of competition in the external product market is low and the internal enterprise scale is large. The above findings can greatly inform the optimization of equity finance market supply, the promotion of innovation, and the provision of investment and financing and business decisions that are consistent with sustainable development goals.
Citation: Ping Wang, Rui Chen, Qiqing Huang. Does supply chain finance business model innovation improve capital allocation efficiency? Evidence from the cost of capital[J]. Mathematical Biosciences and Engineering, 2023, 20(9): 16421-16446. doi: 10.3934/mbe.2023733
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Based on the sample of China's A-share listed companies from 2008 to 2021 and the text analysis data of supply chain finance, this study examines whether the supply chain finance business model innovation can improve the efficiency of capital allocation. Results showed that: 1) Firms with a supply chain finance business model have a low cost of capital, particularly the cost of equity capital; 2) The supply chain finance business model reduces the cost of capital in firms with low strategic commitment and a high degree of information asymmetry; 3) The supply chain finance business model innovation can reduce the cost of capital when the degree of competition in the external product market is low and the internal enterprise scale is large. The above findings can greatly inform the optimization of equity finance market supply, the promotion of innovation, and the provision of investment and financing and business decisions that are consistent with sustainable development goals.
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1. | R. M. Colombo, M. Herty, V. Sachers, On 2×2 Conservation Laws at a Junction, 2008, 40, 0036-1410, 605, 10.1137/070690298 | |
2. | BENJAMIN BOUTIN, CHRISTOPHE CHALONS, PIERRE-ARNAUD RAVIART, EXISTENCE RESULT FOR THE COUPLING PROBLEM OF TWO SCALAR CONSERVATION LAWS WITH RIEMANN INITIAL DATA, 2010, 20, 0218-2025, 1859, 10.1142/S0218202510004817 | |
3. | Alfredo Bermúdez, Xián López, M. Elena Vázquez-Cendón, Reprint of: Finite volume methods for multi-component Euler equations with source terms, 2018, 169, 00457930, 40, 10.1016/j.compfluid.2018.03.057 | |
4. | M. Herty, J. Mohring, V. Sachers, A new model for gas flow in pipe networks, 2010, 33, 01704214, 845, 10.1002/mma.1197 | |
5. | RINALDO M. COLOMBO, PAOLA GOATIN, BENEDETTO PICCOLI, ROAD NETWORKS WITH PHASE TRANSITIONS, 2010, 07, 0219-8916, 85, 10.1142/S0219891610002025 | |
6. | Jochen Kall, Rukhsana Kausar, Stephan Trenn, Modeling water hammers via PDEs and switched DAEs with numerical justification, 2017, 50, 24058963, 5349, 10.1016/j.ifacol.2017.08.927 | |
7. | Michael Herty, Coupling Conditions for Networked Systems of Euler Equations, 2008, 30, 1064-8275, 1596, 10.1137/070688535 | |
8. | Kristen DeVault, Pierre A. Gremaud, Vera Novak, Mette S. Olufsen, Guillaume Vernières, Peng Zhao, Blood Flow in the Circle of Willis: Modeling and Calibration, 2008, 7, 1540-3459, 888, 10.1137/07070231X | |
9. | CIRO D'APICE, BENEDETTO PICCOLI, VERTEX FLOW MODELS FOR VEHICULAR TRAFFIC ON NETWORKS, 2008, 18, 0218-2025, 1299, 10.1142/S0218202508003042 | |
10. | Stephan Gerster, Michael Herty, Michael Chertkov, Marc Vuffray, Anatoly Zlotnik, 2019, Chapter 8, 978-3-030-27549-5, 59, 10.1007/978-3-030-27550-1_8 | |
11. | Martin Gugat, Michael Herty, Axel Klar, Günther Leugering, Veronika Schleper, 2012, Chapter 7, 978-3-0348-0132-4, 123, 10.1007/978-3-0348-0133-1_7 | |
12. | Mapundi K. Banda, Michael Herty, Jean-Medard T. Ngnotchouye, Toward a Mathematical Analysis for Drift-Flux Multiphase Flow Models in Networks, 2010, 31, 1064-8275, 4633, 10.1137/080722138 | |
13. | Jeroen J. Stolwijk, Volker Mehrmann, Error Analysis and Model Adaptivity for Flows in Gas Networks, 2018, 26, 1844-0835, 231, 10.2478/auom-2018-0027 | |
14. | Mapundi K. Banda, Axel-Stefan Häck, Michael Herty, Numerical Discretization of Coupling Conditions by High-Order Schemes, 2016, 69, 0885-7474, 122, 10.1007/s10915-016-0185-x | |
15. | Evgenii S. Baranovskii, Vyacheslav V. Provotorov, Mikhail A. Artemov, Alexey P. Zhabko, Non-Isothermal Creeping Flows in a Pipeline Network: Existence Results, 2021, 13, 2073-8994, 1300, 10.3390/sym13071300 | |
16. | Rinaldo M. Colombo, Mauro Garavello, On the Cauchy Problem for the p-System at a Junction, 2008, 39, 0036-1410, 1456, 10.1137/060665841 | |
17. | J.B. Collins, P.A. Gremaud, Analysis of a domain decomposition method for linear transport problems on networks, 2016, 109, 01689274, 61, 10.1016/j.apnum.2016.06.004 | |
18. | Alfredo Bermúdez, Xián López, M. Elena Vázquez-Cendón, Treating network junctions in finite volume solution of transient gas flow models, 2017, 344, 00219991, 187, 10.1016/j.jcp.2017.04.066 | |
19. | Martin Gugat, Michael Herty, Siegfried Müller, Coupling conditions for the transition from supersonic to subsonic fluid states, 2017, 12, 1556-181X, 371, 10.3934/nhm.2017016 | |
20. | H. Egger, A Robust Conservative Mixed Finite Element Method for Isentropic Compressible Flow on Pipe Networks, 2018, 40, 1064-8275, A108, 10.1137/16M1094373 | |
21. | Yannick Holle, Kinetic relaxation to entropy based coupling conditions for isentropic flow on networks, 2020, 269, 00220396, 1192, 10.1016/j.jde.2020.01.005 | |
22. | Mohamed Elshobaki, Alessandro Valiani, Valerio Caleffi, Numerical modelling of open channel junctions using the Riemann problem approach, 2019, 57, 0022-1686, 662, 10.1080/00221686.2018.1534283 | |
23. | Mapundi K. Banda, Michael Herty, Towards a space mapping approach to dynamic compressor optimization of gas networks, 2011, 32, 01432087, 253, 10.1002/oca.929 | |
24. | Rinaldo M. Colombo, 2011, Chapter 13, 978-1-4419-9553-7, 267, 10.1007/978-1-4419-9554-4_13 | |
25. | Seok Woo Hong, Chongam Kim, A new finite volume method on junction coupling and boundary treatment for flow network system analyses, 2011, 65, 02712091, 707, 10.1002/fld.2212 | |
26. | Michael Herty, Mohammed Seaïd, Assessment of coupling conditions in water way intersections, 2013, 71, 02712091, 1438, 10.1002/fld.3719 | |
27. | Gunhild A. Reigstad, Existence and Uniqueness of Solutions to the Generalized Riemann Problem for Isentropic Flow, 2015, 75, 0036-1399, 679, 10.1137/140962759 | |
28. | R. Borsche, A. Klar, Flooding in urban drainage systems: coupling hyperbolic conservation laws for sewer systems and surface flow, 2014, 76, 02712091, 789, 10.1002/fld.3957 | |
29. | Pascal Mindt, Jens Lang, Pia Domschke, Entropy-Preserving Coupling of Hierarchical Gas Models, 2019, 51, 0036-1410, 4754, 10.1137/19M1240034 | |
30. | Alexandre Morin, Gunhild A. Reigstad, Pipe Networks: Coupling Constants in a Junction for the Isentropic Euler Equations, 2015, 64, 18766102, 140, 10.1016/j.egypro.2015.01.017 | |
31. | Mapundi Kondwani Banda, 2015, Chapter 9, 978-3-319-11321-0, 439, 10.1007/978-3-319-11322-7_9 | |
32. | Yogiraj Mantri, Sebastian Noelle, Well-balanced discontinuous Galerkin scheme for 2 × 2 hyperbolic balance law, 2021, 429, 00219991, 110011, 10.1016/j.jcp.2020.110011 | |
33. | Mauro Garavello, Benedetto Piccoli, Conservation laws on complex networks, 2009, 26, 0294-1449, 1925, 10.1016/j.anihpc.2009.04.001 | |
34. | Mauro Garavello, 2011, Chapter 15, 978-1-4419-9553-7, 293, 10.1007/978-1-4419-9554-4_15 | |
35. | Andrea Corli, Ingenuin Gasser, Mária Lukáčová-Medvid’ová, Arne Roggensack, Ulf Teschke, A multiscale approach to liquid flows in pipes I: The single pipe, 2012, 219, 00963003, 856, 10.1016/j.amc.2012.06.054 | |
36. | Raul Borsche, Jochen Kall, ADER schemes and high order coupling on networks of hyperbolic conservation laws, 2014, 273, 00219991, 658, 10.1016/j.jcp.2014.05.042 | |
37. | Mapundi K. Banda, Michael Herty, Multiscale modeling for gas flow in pipe networks, 2008, 31, 01704214, 915, 10.1002/mma.948 | |
38. | Gunhild A. Reigstad, Tore Flåtten, Nils Erland Haugen, Tor Ytrehus, Coupling constants and the generalized Riemann problem for isothermal junction flow, 2015, 12, 0219-8916, 37, 10.1142/S0219891615500022 | |
39. | Alfredo Bermúdez, Xián López, M. Elena Vázquez-Cendón, Finite volume methods for multi-component Euler equations with source terms, 2017, 156, 00457930, 113, 10.1016/j.compfluid.2017.07.004 | |
40. | Raul Borsche, Numerical schemes for networks of hyperbolic conservation laws, 2016, 108, 01689274, 157, 10.1016/j.apnum.2016.01.006 | |
41. | Alexandre Bayen, Maria Laura Delle Monache, Mauro Garavello, Paola Goatin, Benedetto Piccoli, 2022, Chapter 3, 978-3-030-93014-1, 39, 10.1007/978-3-030-93015-8_3 | |
42. | Christian Contarino, Eleuterio F. Toro, Gino I. Montecinos, Raul Borsche, Jochen Kall, Junction-Generalized Riemann Problem for stiff hyperbolic balance laws in networks: An implicit solver and ADER schemes, 2016, 315, 00219991, 409, 10.1016/j.jcp.2016.03.049 | |
43. | Michael Herty, Nouh Izem, Mohammed Seaid, Fast and accurate simulations of shallow water equations in large networks, 2019, 78, 08981221, 2107, 10.1016/j.camwa.2019.03.049 | |
44. | F. Daude, P. Galon, A Finite-Volume approach for compressible single- and two-phase flows in flexible pipelines with fluid-structure interaction, 2018, 362, 00219991, 375, 10.1016/j.jcp.2018.01.055 | |
45. | Benedetto Piccoli, Andrea Tosin, 2013, Chapter 576-3, 978-3-642-27737-5, 1, 10.1007/978-3-642-27737-5_576-3 | |
46. | Gunhild Allard Reigstad, Tore Flåtten, 2015, Chapter 66, 978-3-319-10704-2, 667, 10.1007/978-3-319-10705-9_66 | |
47. | F. Daude, R.A. Berry, P. Galon, A Finite-Volume method for compressible non-equilibrium two-phase flows in networks of elastic pipelines using the Baer–Nunziato model, 2019, 354, 00457825, 820, 10.1016/j.cma.2019.06.010 | |
48. | Benedetto Piccoli, Andrea Tosin, 2012, Chapter 112, 978-1-4614-1805-4, 1748, 10.1007/978-1-4614-1806-1_112 | |
49. | Mouhamadou Samsidy Goudiaby, Gunilla Kreiss, Existence result for the coupling of shallow water and Borda–Carnot equations with Riemann data, 2020, 17, 0219-8916, 185, 10.1142/S021989162050006X | |
50. | Michael Herty, Mohammed Seaïd, Simulation of transient gas flow at pipe-to-pipe intersections, 2008, 56, 02712091, 485, 10.1002/fld.1531 | |
51. | RINALDO M. COLOMBO, CRISTINA MAURI, EULER SYSTEM FOR COMPRESSIBLE FLUIDS AT A JUNCTION, 2008, 05, 0219-8916, 547, 10.1142/S0219891608001593 | |
52. | Mapundi K. Banda, Michael Herty, Jean Medard T. Ngnotchouye, On linearized coupling conditions for a class of isentropic multiphase drift-flux models at pipe-to-pipe intersections, 2015, 276, 03770427, 81, 10.1016/j.cam.2014.08.021 | |
53. | Christophe Chalons, Pierre-Arnaud Raviart, Nicolas Seguin, The interface coupling of the gas dynamics equations, 2008, 66, 0033-569X, 659, 10.1090/S0033-569X-08-01087-X | |
54. | Sara Grundel, Michael Herty, Hyperbolic discretization of simplified Euler equation via Riemann invariants, 2022, 106, 0307904X, 60, 10.1016/j.apm.2022.01.006 | |
55. | Zlatinka Dimitrova, Flows of Substances in Networks and Network Channels: Selected Results and Applications, 2022, 24, 1099-4300, 1485, 10.3390/e24101485 | |
56. | Edwige Godlewski, Pierre-Arnaud Raviart, 2021, Chapter 7, 978-1-0716-1342-9, 627, 10.1007/978-1-0716-1344-3_7 | |
57. | Jens Brouwer, Ingenuin Gasser, Michael Herty, Gas Pipeline Models Revisited: Model Hierarchies, Nonisothermal Models, and Simulations of Networks, 2011, 9, 1540-3459, 601, 10.1137/100813580 | |
58. | Raul Borsche, Jochen Kall, High order numerical methods for networks of hyperbolic conservation laws coupled with ODEs and lumped parameter models, 2016, 327, 00219991, 678, 10.1016/j.jcp.2016.10.003 | |
59. | MOUHAMADOU SAMSIDY GOUDIABY, GUNILLA KREISS, A RIEMANN PROBLEM AT A JUNCTION OF OPEN CANALS, 2013, 10, 0219-8916, 431, 10.1142/S021989161350015X | |
60. | Martin Gugat, Michael Herty, 2022, 23, 9780323850599, 59, 10.1016/bs.hna.2021.12.002 | |
61. | Benedetto Piccoli, Andrea Tosin, 2009, Chapter 576, 978-0-387-75888-6, 9727, 10.1007/978-0-387-30440-3_576 | |
62. | Gunhild A. Reigstad, Numerical network models and entropy principles for isothermal junction flow, 2014, 9, 1556-181X, 65, 10.3934/nhm.2014.9.65 | |
63. | Andrea Corli, Massimiliano D. Rosini, Ulrich Razafison, 2024, Mathematical Modeling of Chattering and the Optimal Design of a Valve*, 979-8-3503-1633-9, 76, 10.1109/CDC56724.2024.10886245 | |
64. | Michael T. Redle, Michael Herty, An asymptotic-preserving scheme for isentropic flow in pipe networks, 2025, 20, 1556-1801, 254, 10.3934/nhm.2025013 | |
65. | Andrea Corli, Ulrich Razafison, Massimiliano D. Rosini, Coherence of Coupling Conditions for the Isothermal Euler System, 2025, 0170-4214, 10.1002/mma.10847 |