MATHEMATICAL MODEL FOR THE ENTERPRISE COMPETITIVE ABILITY AND PERFORMANCE THROUGH A PARTICULAR EMDEN-FOWLER EQUATION u

doi:10.1016/S0252-9602(18)30816-6

Acta mathematica scientia,Series B ›› 2018, Vol. 38 ›› Issue (4): 1311-1321.doi: 10.1016/S0252-9602(18)30816-6

• Articles • Previous Articles Next Articles

MATHEMATICAL MODEL FOR THE ENTERPRISE COMPETITIVE ABILITY AND PERFORMANCE THROUGH A PARTICULAR EMDEN-FOWLER EQUATION u"-n^-q-1u (n)^q=0

Yue-Loong CHANG¹, Meng-Rong LI², C. Jack YUE³, Yong-Shiuan LEE³, Tsung-Jui CHIANG-LIN⁴

1. Department of Phycology, National Chengchi University, Taipei, China;
2. Department of Mathematical Sciences, National Chengchi University, Taipei, China;
3. Graduate Institute of Finance, National Taiwan University of Science and Technology, Taipei, China;
4. Graduate Institute of Finance, National Taiwan University of Science and Technology, Taipei, China

Received:2016-06-16 Revised:2017-05-12 Online:2018-08-25 Published:2018-08-25
Contact: Meng-Rong LI,E-mail:liwei@math.nccu.edu.tw E-mail:liwei@math.nccu.edu.tw
Supported by:
This work was supported by MOST, Metta Education, Grand Hall Company, and Auria Solar Company.

Abstract

Yue-Loong CHANG, Meng-Rong LI, C. Jack YUE, Yong-Shiuan LEE, Tsung-Jui CHIANG-LIN. MATHEMATICAL MODEL FOR THE ENTERPRISE COMPETITIVE ABILITY AND PERFORMANCE THROUGH A PARTICULAR EMDEN-FOWLER EQUATION u"-n^-q-1u (n)^q=0[J].Acta mathematica scientia,Series B, 2018, 38(4): 1311-1321.

Trendmd

References 11

[1]	Li M R. Nichtlineare Wellengleichungen 2. Ordnung auf Beschränkten Gebieten[D/OL]. Tübingen, 1994
[2]	Li M R. Estimations for the life-span of solutions for semilinear wave equations//Proceedings of the Workshop on Differential Equations V. Jan 10-11, 1997, Hsinchu, Taiwan:National Tsing-Hua University
[3]	Li M R. On the semilinear wave equations (I). Taiwanese J Mathematics, 1989, 2(3):329-345
[4]	Li M R. Nonexistence of global solutions of Emden-Fowler type semilinear wave equations with non-positive energy. Electronic Journal of Differential Equation, 2016, 2016(93):1-10
[5]	Li M R. Estimates for the life-span of the solutions for semilinear wave equations. Communications on Pure and Applied Analysis, 2008, 7(2):417-432
[6]	Li M R. Existence and uniqueness of solutions of quasilinear wave equations (Ⅱ). Bulletin Inst Math Academia Sinica, 2006, 1(2):263-279
[7]	Li M R, Tsai L Y. Existence and nonexistence of global solutions of some systems of semilinear wave equations. Nonlinear Analysis, 2003, 54:1397-1415
[8]	Li M R, Tsai L Y. On a system of nonlinear wave equations. Taiwanese J Mathematics, 2003, 4(7):557-573
[9]	Li M R, Pai R D. Quenching problem in some semilinear wave equations. Acta Mathematca Scientia, 2008, 28B(3):523-529
[10]	Bellman R. Stability Theory for Nonlinear ordinary Differential Equations. New York:Dover, 1969
[11]	Chang Y L, Li M R. A mathematical model of enterprise competitive ability and performance through Emden-Fowler equation for some enterprises. Acta Mathematica Scientia, 2015, 35B(5):1014-1022

[1]	Jiecheng Chen, Shaolei Ru, Chenjing Wu. STRICHARTZ AND SMOOTHING ESTIMATES FOR DISPERSIVE SEMI-GROUP ${\rm e}^{-{\rm i} t P(D)}$ IN WEIGHTED ${ L}^{2}$ SPACES AND THEIR APPLICATIONS [J]. Acta mathematica scientia,Series B, 2025, 45(2): 401-415.
[2]	Xin WANG, Saminathan PONNUSAMY, Mingsheng LIU. ON THE UNIVALENCE OF CERTAIN POLYHARMONIC MAPPINGS WITH BOUNDED LENGTH DISTORTIONS [J]. Acta mathematica scientia,Series B, 2024, 44(6): 2125-2138.
[3]	Yongping LIU, Man LU. APPROXIMATION PROBLEMS ON THE SMOOTHNESS CLASSES^* [J]. Acta mathematica scientia,Series B, 2024, 44(5): 1721-1734.
[4]	Xiao SU, Shubin WANG. ON THE CAUCHY PROBLEM FOR THE GENERALIZED BOUSSINESQ EQUATION WITH A DAMPED TERM^* [J]. Acta mathematica scientia,Series B, 2024, 44(5): 1766-1786.
[5]	Han Luo. THE GRADIENT ESTIMATE OF SUBELLIPTIC HARMONIC MAPS WITH A POTENTIAL [J]. Acta mathematica scientia,Series B, 2024, 44(4): 1189-1199.
[6]	Xiaosong liu, Taishun liu. A REFINEMENT OF THE SCHWARZ-PICK ESTIMATES AND THE CARATHÉODORY METRIC IN SEVERAL COMPLEX VARIABLES [J]. Acta mathematica scientia,Series B, 2024, 44(4): 1337-1346.
[7]	Minh-Phuong Tran, The-Quang Tran, Thanh-Nhan Nguyen. GLOBAL BOUND ON THE GRADIENT OF SOLUTIONS TO ${p}$-LAPLACE TYPE EQUATIONS WITH MIXED DATA [J]. Acta mathematica scientia,Series B, 2024, 44(4): 1394-1414.
[8]	Shuang Chen, Shanshan Guo, Qiuju Xu. THE EXISTENCE AND UNIQUENESS OF TIME-PERIODIC SOLUTIONS TO THE NON-ISOTHERMAL MODEL FOR COMPRESSIBLE NEMATIC LIQUID CRYSTALS IN A PERIODIC DOMAIN [J]. Acta mathematica scientia,Series B, 2024, 44(3): 947-972.
[9]	Yiting WU. BLOW-UP CONDITIONS FOR A SEMILINEAR PARABOLIC SYSTEM ON LOCALLY FINITE GRAPHS [J]. Acta mathematica scientia,Series B, 2024, 44(2): 609-631.
[10]	Changlin XIANG, Gaofeng ZHENG. SHARP MORREY REGULARITY THEORY FOR A FOURTH ORDER GEOMETRICAL EQUATION [J]. Acta mathematica scientia,Series B, 2024, 44(2): 420-430.
[11]	Xiaosheng LIN, Dachun YANG, Sibei YANG, Wen YUAN. MAXIMAL FUNCTION CHARACTERIZATIONS OF HARDY SPACES ASSOCIATED WITH BOTH NON-NEGATIVE SELF-ADJOINT OPERATORS SATISFYING GAUSSIAN ESTIMATES AND BALL QUASI-BANACH FUNCTION SPACES [J]. Acta mathematica scientia,Series B, 2024, 44(2): 484-514.
[12]	Fei Tao. GLOBAL CLASSICAL SOLUTIONS OF SEMILINEAR WAVE EQUATIONS ON $\mathbb{R}^{3}\times \mathbb{T}$ WITH CUBIC NONLINEARITIES^* [J]. Acta mathematica scientia,Series B, 2024, 44(1): 115-128.
[13]	Yirang Yuan, Changfeng Li, Tongjun Sun, Qing Yang. A MIXED FINITE ELEMENT AND CHARACTERISTIC MIXED FINITE ELEMENT FOR INCOMPRESSIBLE MISCIBLE DARCY-FORCHHEIMER DISPLACEMENT AND NUMERICAL ANALYSIS^* [J]. Acta mathematica scientia,Series B, 2023, 43(5): 2026-2042.
[14]	Qianqian BAI, Xiaoguang LI, Li ZHANG. BLOW-UP SOLUTIONS OF TWO-COUPLED NONLINEAR SCHR ÖDINGER EQUATIONS IN THE RADIAL CASE^∗ [J]. Acta mathematica scientia,Series B, 2023, 43(4): 1841-1864.
[15]	Qianqian BAI, Xiaoguang LI, Li ZHANG. BLOW-UP SOLUTIONS OF TWO-COUPLED NONLINEAR SCHR ÖDINGER EQUATIONS IN THE RADIAL CASE^∗ [J]. Acta mathematica scientia,Series B, 2023, 43(4): 1852-1864.

MATHEMATICAL MODEL FOR THE ENTERPRISE COMPETITIVE ABILITY AND PERFORMANCE THROUGH A PARTICULAR EMDEN-FOWLER EQUATION u"-n^-q-1u (n)^q=0

PDF (PC)

Abstract

Cite this article

share this article

References 11

Related Articles 15

Metrics

Comments

Recommended 0

MATHEMATICAL MODEL FOR THE ENTERPRISE COMPETITIVE ABILITY AND PERFORMANCE THROUGH A PARTICULAR EMDEN-FOWLER EQUATION u"-n-q-1u (n)q=0

PDF (PC)

Abstract

Cite this article

share this article

References 11

Related Articles 15

Metrics

Comments

Recommended 0

MATHEMATICAL MODEL FOR THE ENTERPRISE COMPETITIVE ABILITY AND PERFORMANCE THROUGH A PARTICULAR EMDEN-FOWLER EQUATION u"-n^-q-1u (n)^q=0