Titlebook: Differential Equations with Involutions; Alberto Cabada,F. Adrián F. Tojo Book 2015 Atlantis Press and the author(s) 2015 Differential Equ

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https://doi.org/10.1007/978-3-642-49762-9ed in two sections that will explore the two kinds of properties, arriving at last to some parallelism between involutions and complex numbers for their capability to decompose certain polynomials (see Remark?.). In this chapter we recall results from several authors.

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2405-6405 ph covers the existing results regarding Green’s functions for differential equations with involutions (DEI).The first part of the book is devoted to the study of the most useful aspects of involutions from an analytical point of view and the associated algebras of differential operators.The work co

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https://doi.org/10.1007/978-3-642-49762-9perator and obtain the expression of its related Green’s function in the nonresonant case. We also obtain the range of the values of the real parameter . for which the integral kernel, which provides the unique solution, has constant sign. In this way, we automatically establish maximum and anti-maximum principles for the equation.

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2405-6405 their analogous algebraic properties.Obtaining a Green’s function for these operators leads to new results on the qualitative properties of the solutions, in particular maximum and antimaximum principles.978-94-6239-120-8978-94-6239-121-5Series ISSN 2405-6405 Series E-ISSN 2405-6413

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Ned Opes Ned Vires Sed Artis Aceptra Permanent,t with a degree in organic chemistry. I had obtained such a degree the previous year by studies which included a year of research in the field of organic arsenic compounds. This had led me to the work of Paul Ehrlich, whose hypotheses on the selective binding of dyes and dyelike arsenic compounds ma