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Degree Theory and Fixed Point Theory

2016
Degree theory deals with equations of the form \(\varphi (u) = h\) on a space X (finite of infinite dimensional). It addresses the questions of existence, uniqueness, or multiplicity of solutions and their distribution in the space. Moreover, it examines how sensitive are these properties to variations of \(\varphi\) and h.
Leszek Gasiński   +1 more
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Appendix. Degree Theory

1995
Throughout this section, we take Ω to be a bounded open subset of ℝ n and take cl Ω ∋ × → f(x) ∈ ℝ n to be continuous. We wish to estimate the number of solutions x in cl Ω of the equation $$f(x) = 0.$$ (1.1) We shall often be content with demonstrating that there is (at least) one solution.
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Homotopy and Degree Theory

2002
For almost a century, degree theory has been a very important tool in analysis of existence and multiplicity results for solutions to nonlinear equations in euclidean spaces and manifolds. For example, the study of ordinary and partial differential equations has been considerably improved by degree theory.
Antonio Villanacci   +3 more
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Degree Theory

2013
Shangjiang Guo, Jianhong Wu
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Cohomology and Degree Theory

2015
In the preceding chapters we saw several ways to show that two open subsets of \(\mathbf{R}^{n}\), and more generally two manifolds, are not diffeomorphic.
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Planning for post‐pandemic cancer care delivery: Recovery or opportunity for redesign?

Ca-A Cancer Journal for Clinicians, 2021
Pelin Cinar   +2 more
exaly  

DEGREE THEORY

Bulletin of the London Mathematical Society, 1979
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Degree Theory

2011
Gyula Csató   +2 more
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Degree Theories

2019
Nikolaos S. Papageorgiou   +2 more
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