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i-Smooth Analysis - Theory and Applications (Hardcover)
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i-Smooth Analysis - Theory and Applications (Hardcover)
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i-SMOOTH ANALYSIS A totally new direction in mathematics, this
revolutionary new study introduces a new class of invariant
derivatives of functions and establishes relations with other
derivatives, such as the Sobolev generalized derivative and the
generalized derivative of the distribution theory. i-smooth
analysis is the branch of functional analysis that considers the
theory and applications of the invariant derivatives of functions
and functionals. The important direction of i-smooth analysis is
the investigation of the relation of invariant derivatives with the
Sobolev generalized derivative and the generalized derivative of
distribution theory. Until now, i-smooth analysis has been
developed mainly to apply to the theory of functional differential
equations, and the goal of this book is to present i-smooth
analysis as a branch of functional analysis. The notion of the
invariant derivative (i-derivative) of nonlinear functionals has
been introduced in mathematics, and this in turn developed the
corresponding i-smooth calculus of functionals and showed that for
linear continuous functionals the invariant derivative coincides
with the generalized derivative of the distribution theory. This
book intends to introduce this theory to the general mathematics,
engineering, and physicist communities. i-Smooth Analysis: Theory
and Applications Introduces a new class of derivatives of functions
and functionals, a revolutionary new approach Establishes a
relationship with the generalized Sobolev derivative and the
generalized derivative of the distribution theory Presents the
complete theory of i-smooth analysis Contains the theory of FDE
numerical method, based on i-smooth analysis Explores a new
direction of i-smooth analysis, the theory of the invariant
derivative of functions Is of interest to all mathematicians,
engineers studying processes with delays, and physicists who study
hereditary phenomena in nature. AUDIENCE Mathematicians, applied
mathematicians, engineers, physicists, students in mathematics
General
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