Results 231 to 240 of about 500,030 (282)
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Existence and uniqueness of fuzzy ideals
Fuzzy Sets and Systems, 2005Let \(R\) be a commutative ring and denote by \(FI(R)\) the set of fuzzy ideals of \(R\); i.e. the set of functions \(\mu:R\to[0,1]\) with the following conditions: (i) \(\mu(x-y)\geq\min(\mu(x),\mu(y))\), (ii) \(\mu(x,y)\geq\max(\mu(x),\mu(y))\), and (iii) \(\mu(0)>0\). Define \(\mu(R)=\{\mu(x):x\in R\}\), \(\mu_t=\{x\in R:\mu(x)\geq t\}\) and \(C_\mu:
Fathi B. Saidi, Ali Jaballah
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On the Existence and Uniqueness in Linear Thermoviscoelasticity
ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik, 1997AbstractEs wird ein Anfangs‐Randwertproblem aus der Theorie der linearen Thermoviskoelastizität betrachtet. Nach Formulierung des zugeordneten Variationsproblems werden Existenz und Eindeutigkeit seiner Lösung in einem geeigneten funktionalanalytischen Rahmen studiert.
Foutsitzi, G. +2 more
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2003
Abstract This chapter provides a wide class of mathematical problems which originates from the application of Maxwell’s differential equations to electromagnetic systems. Static, stationary, and transient problems are investigated for dielectrics or conductors with instantaneous response or with memory, subject to various boundary ...
Mauro Fabrizio, Morro Angelo
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Abstract This chapter provides a wide class of mathematical problems which originates from the application of Maxwell’s differential equations to electromagnetic systems. Static, stationary, and transient problems are investigated for dielectrics or conductors with instantaneous response or with memory, subject to various boundary ...
Mauro Fabrizio, Morro Angelo
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Existence and uniqueness of WZ factorization
Parallel Computing, 1997zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Existence, Uniqueness, and Construction of Rewrite Systems
SIAM Journal on Computing, 1988Based on the paper ``Existence and construction of rewrite systems'' by \textit{N. Dershowitz} and \textit{L. Marcus} [ATR-82(8478)-3, The Aerospace Corporation (1982)], this paper gives partial answers to the following questions: when does a given decidable equational theory have a decision procedure in the form of a canonical rewrite system, and when
Nachum Dershowitz +2 more
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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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2006
Abstract We begin this chapter by asking the reader to review Picard’s method introduced in Chapter 1, with particular reference to its application to Volterra equations. This done, we may fairly speedily reach the essential core of the theory of ordinary differential equations: existence and uniqueness theorems. To see that this work is
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Abstract We begin this chapter by asking the reader to review Picard’s method introduced in Chapter 1, with particular reference to its application to Volterra equations. This done, we may fairly speedily reach the essential core of the theory of ordinary differential equations: existence and uniqueness theorems. To see that this work is
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Questions of existence and uniqueness
2017This chapter discusses the fundamental existence and uniqueness questions in symplectic topology: which manifolds admit symplectic structures, and to what extent they are unique. There are partial answers for some classes of manifolds and many related open problems.
Dusa McDuff, Dietmar Salamon
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Existence and Uniqueness Theorems
2010In this chapter we are concerned with the first-order vector differential equation $$x^\prime = f(t, x).$$
Walter G. Kelley, Allan C. Peterson
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Stability, existence and uniqueness
2009Abstract This chapter develops the stability theory needed for the existence of the classical partition. This is extended to quantum stability with emphasis on the physically important case of nonrelativistic quantum mechanics with Coulomb interactions. The existence and uniqueness of the thermodynamic limit is discussed in detail.
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