This book is the second of a set dedicated to the mathematical
tools used in partial differential equations derived from physics.
It presents the properties of continuous functions, which are
useful for solving partial differential equations, and, more
particularly, for constructing distributions valued in a Neumann
space. The author examines partial derivatives, the construction of
primitives, integration and the weighting of value functions in a
Neumann space. Many of them are new generalizations of classical
properties for values in a Banach space. Simple methods,
semi-norms, sequential properties and others are discussed, making
these tools accessible to the greatest number of students -
doctoral students, postgraduate students - engineers and
researchers, without restricting or generalizing the results.
General
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