Notice bibliographique
- Notice
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001 FRBNF447130640000005
010 .. $a 9783662439302
035 .. $a OCoLC919568700
100 .. $a 20170801d2014 m y0frey50 ba
101 0. $a eng
102 .. $a DE
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106 .. $a s $a z
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181 .0 $6 01 $a i $b xxxe
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182 .. $6 02 $c c $2 rdamedia
200 1. $a Mittag-Leffler functions, related topics and applications $b Texte électronique $f Rudolf Gorenflo, Anatoly A. Kilbas, Francesco Mainardi, Sergei V. Rogosin
210 .. $a Heidelberg [Germany] $c Springer $d [2014]
215 .. $a 1 ressource dématérialisée
225 1. $a Springer Monographs in Mathematics
300 .. $a Titre de l'écran-titre (visionné le 14 janvier 2015)
300 .. $a Comprend des référence bibliographiques
330 .. $a As a result of researchers? and scientists? increasing interest in pure as well as
applied mathematics in non-conventional models, particularly those using fractional
calculus, Mittag-Leffler functions have recently caught the interest of the scientific
community. Focusing on the theory of the Mittag-Leffler functions, the present volume
offers a self-contained, comprehensive treatment, ranging from rather elementary matters
to the latest research results. In addition to the theory the authors devote some
sections of the work to the applications, treating various situations and processes
in viscoelasticity, physics, hydrodynamics, diffusion and wave phenomena, as well
as stochastics. In particular the Mittag-Leffler functions allow us to describe phenomena
in processes that progress or decay too slowly to be represented by classical functions
like the exponential function and its successors. The book is intended for a broad
audience, comprising graduate students, university instructors and scientists in the
field of pure and applied mathematics, as well as researchers in applied sciences
like mathematical physics, theoretical chemistry, bio-mathematics, theory of control,
and several other related areas
676 .. $a 515.5 $v 23
801 .3 $a US $b OCoLC $c 20170801 $h 919568700 $2 marc21
801 .0 $b LVB $g rda ; pn
930 .. $5 FR-759999999:44713064001001 $a ACQNUM-94830 $b 759999999 $c Document numérisé $d N