CWCs.jpg (3050 bytes)

 

 


Chang Whei-ching  
Michigan State University
 
A.Publications
1.Chan,Whei-ching; Chen Kung-Yu, Srivastava, H.M; Certain classes of generating functions for the Jacobi 
    and related hypergeometric Polynomials, Computers and Mathematics with applications(SCI), 
     44, 12, 1139-1159, (2002). 
2.Chan,Whei-ching; Chyan, C. J.; Srivastava, H. M., The Lagrange polynomials in several variables. 
    Integral Transforms and Special Functions(SCI),no.12, 139-148, (2001).
3. Chan,Whei-ching; Wang, Dah-zen , Numerical Computation of Homoclinic Orbits for Flows. International 
    Journal of Bifurcation and Chaos(SCI), l; 10, no.12, 2841-2844, (2000).
4. Chan, Whei-ching; Chao, Yio-duo, Synchronization of coupled forced oscillators. Journal of 
    mathematical analysis and applications (SCI), 218, no.1,97-116, (1998).
5. Chan, Whei-ching; Creen, David Jr., Stability and bifurcation in delay diffusion models. 
    Differential equations and dynamical systems, 1, no.1, 87-100, (1993).
6. Chan, Whei-ching, Stability of subharmonic solutions. SIAM journal on applied mathematics (SCI),
    47, no.2, 244-253, (1987).
7.Chan, Whei-ching, hui-Nee chow, Uniform boundedness and generalized inverses in Liapunov-Schmidt 
    method for subharmonics, Nonlinear semigroups, partial differential equations and attractors. 28-39, 
    Berlin-New York,(1985).
8.Chan, Whei-ching, A study of subharmonic solutions of second order equations. 71, 博士論文(1985).
Grants

1. NSC84-2112-M032-013 Synchronization of Periodic Forced Oscillator

2. NSC86-2115-M032-005 Synchronization and Stability in diffusively Coupled Oscillators

3. NSC89-2115-M032-006 Computing Invariant Manifold

4. NSC89-2115-M032-015 Travelling Wave in Infinitely Coupled Ordinary Differential Equation

5. NSC90-2115-M032-005  Functional Theoretic Method for Traveling Waves

6. NSC91-2115-M032-002  A Study of Numerical Method and Time-One Map

7. NSC92-2115-M032-002  Traveling Waves for a Class of Integro-differential Equation