Conformable Dynamic Equations On Time Scales Av Douglas R. Anderson, Svetlin G. Georgiev

Conformable Dynamic Equations On Time Scales Av Douglas R. Anderson, Svetlin G. Georgiev

The concept of derivatives of non-integer order, known as fractional derivatives, first appeared in the letter between L''Hopital and Leibniz in which the question of a half-order derivative was posed. Since then, many formulations of fractional derivatives have appeared. Recently, a new definition of fract......
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<P>The concept of derivatives of non-integer order, known as fractional derivatives, first appeared in the letter between L''Hopital and Leibniz in which the question of a half-order derivative was posed. Since then, many formulations of fractional derivatives have appeared. Recently, a new definition of fractional derivative, called the "fractional conformable derivative," has been introduced. This new fractional derivative is compatible with the classical derivative and it has attracted attention in areas as diverse as mechanics, electronics, and anomalous diffusion. </P><P><B><I>Conformable Dynamic Equations on Time Scales</B></I> is devoted to the qualitative theory of conformable dynamic equations on time scales. This book summarizes the most recent contributions in this area, and vastly expands on them to conceive of a comprehensive theory developed exclusively for this book. Except for a few sections in Chapter 1, the results here are presented for the first time. As a result, t
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The concept of derivatives of non-integer order, known as fractional derivatives, first appeared in the letter between L’Hopital and Leibniz in which the question of a half-order derivative was posed. Since then, many formulations of fractional derivatives have appeared. Recently, a new definition of fractional derivative, called the "fractional conformable derivative," has been introduced. This new fractional derivative is compatible with the classical derivative and it has attracted attention in areas as diverse as mechanics, electronics, and anomalous diffusion. Conformable Dynamic Equations on Time Scales is devoted to the qualitative theory of conformable dynamic equations on time scales. This book summarizes the most recent contributions in this area, and vastly expands on them to conceive of a comprehensive theory developed exclusively for this book. Except for a few sections in Chapter 1, the results here are presented for the first time. As a result, the book is intended for researchers who work on dynamic calculus on time scales and its applications. Features Can be used as a textbook at the graduate level as well as a reference book for several disciplines Suitable for an audience of specialists such as mathematicians, physicists, engineers, and biologists Contains a new definition of fractional derivativeAbout the AuthorsDouglas R. Anderson is professor and chair of the mathematics department at Concordia College, Moorhead. His research areas of interest include dynamic equations on time scales and Ulam-type stability of difference and dynamic equations. He is also active in investigating the existence of solutions for boundary value problems.Svetlin G. Georgiev is currently professor at Sorbonne University, Paris, France and works in various areas of mathematics. He currently focuses on harmonic analysis, partial differential equations, ordinary differential equations, Clifford and quaternion analysis, dynamic calculus on time scales, and integral equations.

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Oppdag Conformable Dynamic Equations On Time Scales

Er du klar for å dykke ned i en verden av dynamiske ligninger og tidskalaer? Boken Conformable Dynamic Equations On Time Scales av Douglas R. Anderson og Svetlin G. Georgiev er en spennende reise inn i kvalitativ teori som utforsker de nyeste bidragene innen dette innovative feltet. Her får du en omfattende forståelse av konformable dynamiske ligninger, perfekt for både studenter og fagfolk.

Hva kan du forvente av denne boken?

  • Originalforskningsresultater: Mye av innholdet presenteres for aller første gang, noe som gjør boken unik i sitt slag.
  • Bruksområder: Anvendelig for spesialister innen matematikk, fysikk, ingeniørvitenskap og biologi.
  • Den nye konformable deriverte: Forstå den nyeste definisjonen av fraktale deriverte, kompatibel med klassiske metoder.
  • Utdanningsressurs: Kan brukes som lærebok for masterstudenter samt som referanseverk for profesjonelle.

Fagfolkene bak verket

Douglas R. Anderson er professor og leder for matematikksjekken ved Concordia College, med et spesielt fokus på dynamiske ligninger og stabilitetsteori.

Svetlin G. Georgiev er professor ved Sorbonne universitetet i Paris, og arbeider med områder som harmonisk analyse og partielle differensialligninger.

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