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Existence and uniqueness of the solution
2010The proof of the existence and uniqueness of the solution to problems (1.22), (1.20) and (1.24) is quite similar. In this chapter, followingAlonso Rodriguez et al. [11], we mainly focus on the magnetic boundary value problem (1.22), adding in Section 3.5 a few comments on the electric boundary value problem(1.20) and the no-flux boundary value problem (
Ana Alonso Rodríguez, Alberto Valli
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The unique solution of a class of the new generalized absolute value equation
Applied Mathematics Letters, 2021Shi-Liang Wu
exaly
New sufficient conditions for the unique solution of a square Sylvester-like absolute value equation
Applied Mathematics Letters, 2021Cui-Xia Li
exaly
Existence and Uniqueness of Solutions
1968In Chapter 6 we have repeatedly postponed an investigation of the existence and uniqueness of the current chains and voltage chains describing the performance of a resistive network, but subject to the restrictions imposed by Ohm’s Law and Kirchhoff’s Current and Voltage Laws. In the first part of this Chapter we finally consider such matters.
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Existence and Uniqueness of Solutions
2009A fundamental issue in the theory of differential equations consists of proving the existence and uniqueness of solutions. Before we discuss partial differential equations, we analyse in Section 9.1 the situation for general systems of ordinary differential equations, often called differential algebraic equations.
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On the unique solution of the generalized absolute value equation
Optimization Letters, 2020Shuqian Shen
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The unique solution of the absolute value equations
Applied Mathematics Letters, 2018Shi-Liang Wu, Cui-Xia Li
exaly

