设为首页
收藏本站
网站地图
|
English
|
公务邮箱
About the library
Background
History
Leadership
Organization
Readers' Guide
Opening Hours
Collections
Help Via Email
Publications
Electronic Information Resources
常用资源
电子图书
期刊论文
学位会议
外文资源
特色专题
内部出版物
CNKI学位论文(18)
知网期刊论文(4)
在“
Elsevier电子期刊
”中,
命中:
27
条,耗时:小于0.01 秒
在所有数据库中总计命中:
22
条
1.
Numerical solution of hyperbolic telegraph equation by cubic B-spline collocation method
作者:
Shokofeh Sharifi
;
sh.sharifi_m61@yahoo.com" class="auth_mail" title="E-mail the corresponding author
;
J
alil
Rashidinia
rashidinia
@iust.ac.ir" class="auth_mail" title="E-mail the corresponding author
关键词:
Telegraph equation
;
Redefined extended cubic B-spline
;
Arbitrary parameter
;
Stability analysis
刊名:Applied Mathematics and Computation
出版年:2016
2.
A stable method for the evaluation of Gaussian radial basis function solutions of interpolation and collocation problems
作者:
J
.
Rashidinia
a
;
rashidinia
@iust.ac.ir" class="auth_mail" title="E-mail the corresponding author
;
G.E. Fasshauer
b
;
fasshauer@iit.edu" class="auth_mail" title="E-mail the corresponding author
;
M. Khasi
a
;
m_khasi@iust.ac.ir" class="auth_mail" title="E-mail the corresponding author
关键词:
Radial basis functions
;
Eigenfunction expansion
;
Gaussian kernel
;
Boundary value problems
;
Collocation method
刊名:Computers & Mathematics with Applications
出版年:2016
3.
Collocation method for linear and nonlinear Fredholm and Volterra integral equations
作者:
Nehzat Ebrahimi
Ebrahimi_Nehzat@yahoo.com" class="auth_mail" title="E-mail the corresponding author
;
J
alil
Rashidinia
;
rashidinia
@iust.ac.ir" class="auth_mail" title="E-mail the corresponding author
;
关键词:
Linear and nonlinear Fredholm and Volterra integral equations
;
Cubic B-spline
;
Gauss&ndash
;
Turá
;
n quadrature formula
;
Error analysis
刊名:Applied Mathematics and Computation
出版年:2015
4.
Regularization of backward heat conduction problem
作者:
J
alil
Rashidinia
;
a
;
rashidinia
@iust.ac.ir"" rel=""nofollow
;
Babak Azarnavid
a
关键词:
Backward heat conduction problem
;
Regularization
;
Fourier transform
;
Discrepancy principle
;
Double exponential transformation
刊名:Communications in Nonlinear Science and Numerical Simulation
出版年:2012
5.
B-spline collocation for solution of two-point boundary value problems
作者:
J
.
Rashidinia
a
;
M. Ghasemi
a
;
b
;
mohamad.ghassemi@gmail.com
关键词:
Nonlinear boundary value problems
;
Sextic B-spline method
;
Collocation
;
Convergence
;
Green’
;
s function
刊名:
J
ournal of Computational and Applied Mathematics
出版年:2011
6.
Tension spline approach for the numerical solution of nonlinear Klein–Gordon equation
作者:
J
.
Rashidinia
;
R. Mohammadi
关键词:
Non-polynomial spline
;
Finite difference
;
Klein–
;
Gordon equation
;
Stability analysis
;
Convergence
刊名:Computer Physics Communications
出版年:2010
7.
Numerical solution of the nonlinear Klein–Gordon equation
作者:
J
.
Rashidinia
;
M. Ghasemi
;
R.
J
alilian
关键词:
Nonlinear Klein–
;
Gordon equation
;
Cubic B-spline method
;
Collocation
;
Convergence analysis
刊名:
J
ournal of Computational and Applied Mathematics
出版年:2010
8.
Convergence analysis of nonic-spline solutions for special nonlinear sixth-order boundary value problems
作者:
R.
J
alilian
;
J
.
Rashidinia
关键词:
Boundary value problem
;
Nonic-spline
;
Convergence analysis
刊名:Communications in Nonlinear Science and Numerical Simulation
出版年:2010
9.
Parameters spline methods for the solution of hyperbolic equations
作者:
Hengfei Ding
;
Yuxin Zhang
关键词:
Second-order hyperbolic equation
;
Parameters cubic spline
;
Finite difference scheme
;
High accuracy
;
Truncation error
;
Stability analysis
刊名:Applied Mathematics and Computation
出版年:2008
10.
Sextic spline method for the solution of a system of obstacle problems
作者:
J
.
Rashidinia
;
R.
J
alilian
;
R. Mohammadi
;
M. Ghasemi
关键词:
Sextic spline
;
Obstacle problems
;
Boundary-value problems
;
Finite difference
刊名:Applied Mathematics and Computation
出版年:2007
1
2
3
按检索点细分(27)
作者(26)
文摘(1)
按出版年细分(27)
2016年(2)
2015年(1)
2012年(1)
2011年(1)
2010年(3)
2008年(1)
2007年(15)
2005年(3)
NGLC 2004-2010.National Geological Library of China All Rights Reserved.
Add:29 Xueyuan Rd,Haidian District,Beijing,PRC. Mail Add: 8324 mailbox 100083
For exchange or info please contact us via
email
.