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Now we surround the origin by a neighborhood with a sufficiently small diameter such that the intersection of and coincides with the cone We begin by proving some auxiliary lemmas.
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We begin by proving that (2.12).
We begin by proving the following result.
We first begin by proving the following useful results.
We begin by proving the following technical proposition.
We begin by proving the inequality when (Omega ) is a convex polytope.
We begin by proving that ((x_{n})_{ninmathbb{N}}) is bounded.
We begin by proving a local existence result for a fractional Caputo nonlocal thermistor problem.
Firstly, we begin by proving the subordination theorem involving the integral operator L c λ defined by (1.1).
We begin by proving an important result about perturbation by polynomially compact operators in the general context of normed spaces.
We begin by proving that C a 1, c λ 2 ⊂ C a 1, c λ 1.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com