|
|
|
|
LEADER |
00000cam a2200000 i 4500 |
001 |
SCIDIR_on1149070051 |
003 |
OCoLC |
005 |
20231120010445.0 |
006 |
m o d |
007 |
cr |n||||||||| |
008 |
200409s2020 enk ob 001 0 eng d |
040 |
|
|
|a YDX
|b eng
|e pn
|c YDX
|d OPELS
|d EBLCP
|d GZM
|d UKAHL
|d OCLCQ
|d OCLCF
|d OCLCO
|d OCLCQ
|d COM
|d OCLCO
|d N$T
|d OCLCQ
|
020 |
|
|
|a 9780128172094
|q (electronic bk.)
|
020 |
|
|
|a 0128172096
|q (electronic bk.)
|
020 |
|
|
|z 9780128172087
|
020 |
|
|
|z 0128172088
|
035 |
|
|
|a (OCoLC)1149070051
|
050 |
|
4 |
|a Q314
|
082 |
0 |
4 |
|a 515/.83
|2 23
|
100 |
1 |
|
|a Yang, Xiao-Jun
|c (Mathematician)
|
245 |
1 |
0 |
|a General fractional derivatives with applications in viscoelasticity /
|c Xiao-Jun Yang, Feng Gao, Ju Yang.
|
264 |
|
1 |
|a London :
|b Academic Press,
|c 2020.
|
300 |
|
|
|a 1 online resource
|
336 |
|
|
|a text
|b txt
|2 rdacontent
|
337 |
|
|
|a computer
|b c
|2 rdamedia
|
338 |
|
|
|a online resource
|b cr
|2 rdacarrier
|
504 |
|
|
|a Includes bibliographical references and index.
|
505 |
0 |
|
|a Front Cover -- General Fractional Derivatives With Applications in Viscoelasticity -- Copyright -- Contents -- Preface -- 1 Special functions -- 1.1 Euler gamma and beta functions -- 1.1.1 Euler gamma function -- 1.1.2 Euler beta function -- 1.2 Laplace transform and properties -- 1.3 Mittag-Lef er function -- 1.4 Miller-Ross function -- 1.5 Rabotnov function -- 1.6 One-parameter Lorenzo-Hartley function -- 1.7 Prabhakar function -- 1.8 Wiman function -- 1.9 The two-parameter Lorenzo-Hartley function -- 1.10 Two-parameter Goren o-Mainardi function
|
505 |
8 |
|
|a 1.11 Euler-type gamma and beta functions with respect to another function -- 1.12 Mittag-Lef er-type function with respect to another function -- 1.13 Miller-Ross-type function with respect to function -- 1.14 Rabotnov-type function with respect to another function -- 1.15 Lorenzo-Hartley-type function with respect to another function -- 1.16 Prabhakar-type function with respect to another function -- 1.17 Wiman-type function with respect to another function -- 1.18 Two-parameter Lorenzo-Hartley function with respect to another function
|
505 |
8 |
|
|a 1.19 Goren o-Mainardi-type function with respect to another function -- 2 Fractional derivatives with singular kernels -- 2.1 The space of the functions -- 2.1.1 The set of Lebesgue measurable functions -- 2.1.2 The weighted space with the power weight -- 2.1.3 The space of absolutely continuous functions -- 2.1.4 The Kolmogorov-Fomin condition -- 2.1.5 The Samko-Kilbas-Marichev condition -- 2.2 Riemann-Liouville fractional calculus -- 2.2.1 Riemann-Liouville fractional integrals -- 2.2.2 Riemann-Liouville fractional derivatives -- 2.3 Osler fractional calculus
|
505 |
8 |
|
|a 2.4 Liouville-Weyl fractional calculus -- 2.4.1 Liouville-Weyl fractional integrals -- 2.4.2 Liouville-Weyl fractional derivatives -- 2.5 Samko-Kilbas-Marichev fractional calculus -- 2.5.1 Samko-Kilbas-Marichev fractional integrals -- 2.5.2 Samko-Kilbas-Marichev fractional derivatives -- 2.6 Liouville-Sonine-Caputo fractional derivatives -- 2.6.1 History of Liouville-Sonine-Caputo fractional derivatives -- 2.7 Liouville fractional derivatives -- 2.8 Almeida fractional derivatives with respect to another function -- 2.9 Liouville-type fractional derivative with respect to another function
|
505 |
8 |
|
|a 2.10 Liouville-Gr�unwald-Letnikov fractional derivatives -- 2.10.1 History of the Liouville-Gr�unwald-Letnikov fractional derivatives -- 2.10.2 Concepts of Liouville-Gr�unwald-Letnikov fractional derivatives -- 2.10.3 Liouville-Gr�unwald-Letnikov fractional derivatives on a bounded domain -- 2.11 Kilbas-Srivastava-Trujillo fractional difference derivatives -- 2.12 Riesz fractional calculus -- 2.12.1 Riesz fractional calculus -- 2.12.2 Riesz-type fractional calculus -- 2.12.3 Liouville-Sonine-Caputo-Riesz-type fractional derivatives -- 2.13 Feller fractional calculus
|
650 |
|
0 |
|a Fractional calculus.
|
650 |
|
0 |
|a Viscoelasticity
|x Mathematics.
|
650 |
|
6 |
|a D�eriv�ees fractionnaires.
|0 (CaQQLa)201-0283840
|
650 |
|
6 |
|a Visco�elasticit�e
|0 (CaQQLa)201-0070077
|x Math�ematiques.
|0 (CaQQLa)201-0380112
|
650 |
|
7 |
|a Fractional calculus.
|2 fast
|0 (OCoLC)fst00933515
|
700 |
1 |
|
|a Gao, Feng.
|
700 |
1 |
|
|a Yang, Ju.
|
776 |
0 |
8 |
|i Print version:
|a Yang, Xiao-Jun (Mathematician).
|t General fractional derivatives with applications in viscoelasticity.
|d London : Academic Press, 2020
|z 0128172088
|z 9780128172087
|w (OCoLC)1086086231
|
856 |
4 |
0 |
|u https://sciencedirect.uam.elogim.com/science/book/9780128172087
|z Texto completo
|