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| 论文题目 | 期次 | 刊物名称 | 级别 |
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| A generalized summation rule related to Stirling numbers, G+ \; J) l; @, l2 q
| 42(2004)194-201: l! `2 m" h; d% p; @9 ?
| The Fibonacci Quarterly
, S. j+ q. k9 q | SCI收录
8 ^# M/ r* a2 r; V h4 R% A |
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: p$ ?+ T6 T% W+ a8 i2 t | Some summation rules related to the riordan arrays
2 y2 D% C8 l- O+ f | 281/1-3 (2004)
' [. c" D, h% ^$ T) u | Discrete Mathematics
- X9 F! `) ^0 M! C/ V* _ | SCI收录) ]& n" W1 q9 H& w7 ?3 `
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" [; U; ?& M% U7 v6 [) U) d | New soliton-like solutions for KdV equation with variable coefficient
0 e% X6 N* p* m C5 R6 U- g P+ p5 v2 G | 346(2005)
0 ?0 B4 W+ \ Q# L' D) v; P% v | Physics Letter A
" t+ j% y: L! H' H1 E | SCI收录
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4( \5 E& G; J2 C
| A note on exact traveling solitary wave solutions of integrable Broer-Kaup(BK) equations in (2+1)-dimensional spaces
/ Y0 t% P6 S: C; r | 25(2005)
3 Z* h. }1 W: Y3 U2 G | Chaos,SolitonandFractals 3 L0 A h: ^! B0 F% C/ N; P
| SCI收录0 h2 N2 d" }1 S3 c
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! n6 |# e- X7 e+ W | An efficient method for finding the exact solution of nonlinear evolution equations" z ?3 J- z( V, l' d+ t
| Vol.19No.28(2005)
8 H/ b9 e4 g5 S# F4 `' x | Modern Physics Letter B 0 j- H4 {# f/ N
| SCI收录- t" A+ p7 Q. Q
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! q& U& r) o E8 ~; A' ^5 n | The algebraic properties of the generalized Pascal functional matrices associated with the exponential families! F% w- y$ w) f0 H7 o# `+ r
| 318(2000) 45-52
+ }. v2 b% g; I8 B* U. u | Linear Algebra and its Applications
+ I, C1 |2 @& w# Q | SCI收录
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% f4 W1 O5 Z- H I | The repeated homogeneous balance method and its applications to nonlinear partial differential equations
/ {/ ?1 d* y- [ | 28 (2006) 448-453) f3 Z3 `. [& Z' A- E
| Chaos,SolitonandFractals ) }" j' {# x3 B4 D3 z$ x
| SCI收录3 H d3 x6 s/ e0 x+ a* J3 \
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) T, D4 J7 [, m i | Sequences related to Riordan arrays- [8 g5 Z+ E, e* ?
| 40(2002) 247-252
g; n* |, ?! q. G$ Q, T+ H | The Fibonacci Quarterly" X$ W E+ i: v/ q- L4 `) t$ U- d
| SCI收录
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+ H& M6 C( M& d* }4 J, r3 g2 { | A new note on a homogeneous balance method
: f' V( V% k: \& H4 L4 O( v | 297(2002) 59-679 e. g6 F: N7 G8 J) [, w% Z- R$ V
| Physics Letter A0 u" x' N; ~! h8 P
| SCI收录# X8 W! o+ X% b. x
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& _4 f" r- W0 F( i6 T3 n | Some identities related to reciprocal functions, `' ]1 y2 w; [0 O& }, `
| 265 (2003) 323-335, h9 k3 V- ` J7 g
| Discrete Mathematics
k' A8 k# p8 w& @( Q# W$ _" b | SCI收录
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