2-POINT QUASI-FRACTIONAL APPROXIMATIONS TO THE BESSEL-FUNCTIONS JV(X) OF FRACTIONAL ORDER

被引：6

|

作者：

MARTIN, P

GUERRERO, AL

机构：

来源：

JOURNAL OF COMPUTATIONAL PHYSICS | 1989年 / 85卷 / 02期

关键词：

D O I：

10.1016/0021-9991(89)90161-7

中图分类号：

TP39 [计算机的应用];

学科分类号：

081203 ; 0835 ;

摘要：

引用

收藏

页码：487 / 492

页数：6

相关论文

共 50 条

[41] Numerical Technique for Solving Fractional Generalized Pantograph-Delay Differential Equations by Using Fractional-Order Hybrid Bessel Functions
Dehestani H.
Ordokhani Y.
Razzaghi M.
International Journal of Applied and Computational Mathematics, 2020, 6 (1)
[42] RETRACTION: Approximation of Analytic Functions by Bessel Functions of Fractional Order (Retraction of Vol 63, art no 1933, 2012)
Jung, S. -M.
UKRAINIAN MATHEMATICAL JOURNAL, 2020, 72 (02) : 327 - 327
[43] GENERALIZED BESSEL-FUNCTIONS AND THE REPRESENTATION-THEORY OF U(2)-SIGMA-C2X2
HOLMAN, WJ
JOURNAL OF MATHEMATICAL PHYSICS, 1980, 21 (08) : 1977 - 2010
[44] RATIONAL TSCHEBYSCHEV APPROXIMATIONS FOR THE BESSEL-FUNCTIONS J0(X),J1(X),Y0(X),Y1(X)
WILLS, CA
BLAIR, JM
RAGDE, PL
MATHEMATICS OF COMPUTATION, 1982, 39 (160) : 617 - 623
[45] SIMPLE NUMERICAL EVALUATION OF MODIFIED BESSEL-FUNCTIONS K-UPSILON(CHI) OF FRACTIONAL ORDER AND THE INTEGRAL-INFINITY-CHI-K-UPSILON(ETA)D-ETA
KOSTROUN, VO
NUCLEAR INSTRUMENTS & METHODS, 1980, 172 (1-2): : 371 - 374
[46] High accuracy approximation for the modified Bessel function of fractional order I1/3(x)
Martin, P.
Olivares, J.
Maass, F.
Valero, E.
XX CHILEAN PHYSICS SYMPOSIUM, 2018, 1043
[47] Estimation of Multiple Point Sources for Linear Fractional Order Systems Using Modulating Functions
Belkhatir, Zehor
Laleg-Kirati, Taous-Meriem
IEEE CONTROL SYSTEMS LETTERS, 2018, 2 (01): : 7 - 12
[48] BESSEL-FUNCTIONS OF PURELY IMAGINARY ORDER, WITH AN APPLICATION TO 2ND-ORDER LINEAR-DIFFERENTIAL EQUATIONS HAVING A LARGE PARAMETER
DUNSTER, TM
SIAM JOURNAL ON MATHEMATICAL ANALYSIS, 1990, 21 (04) : 995 - 1018
[49] Analytic approximations for special functions, applied to the modified Bessel functions I2(x) and I2/3(x)
Martin, Pablo
Olivares, Jorge
Maass, Fernando
Valero, Elvis
RESULTS IN PHYSICS, 2018, 11 : 1028 - 1033
[50] A NEW APPROACH FOR SOLVING NONLINEAR THOMAS-FERMI EQUATION BASED ON FRACTIONAL ORDER OF RATIONAL BESSEL FUNCTIONS
Parand, Kourosh
Ghaderi, Amin
Yousefi, Hossein
Delkhosh, Mehdi
ELECTRONIC JOURNAL OF DIFFERENTIAL EQUATIONS, 2016,

← 1 2 3 4 5 →