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Seismoelectromagnetic homogeneous space Green’s functions
GEOPHYSICS, 2016We have developed explicit expressions and the corresponding computer code for all homogeneous space Green’s functions for coupled electromagnetic fields and poroelastic waves. The Green’s functions are derived from the basic equations in closed form in the wavenumber- and space-frequency domains. They are given for point sources of any type.
Slob, E.C. (author), Mulder, M. (author)
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Fractional Programming with Homogeneous Functions
Operations Research, 1974This paper extends the well known results for linear fractional programming to the class of programming problems involving the ratio of nonlinear functionals subject to nonlinear constraints, where the constraints are homogeneous of degree one and the functionals are homogeneous of degree one to within a constant. Two rather general auxiliary problems
Bradley, Stephen P. +1 more
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REITERATED HOMOGENIZATION OF INTEGRAL FUNCTIONALS
Mathematical Models and Methods in Applied Sciences, 2000We consider the homogenization of sequences of integral functionals defined on media with several length-scales. Our general results connected to the corresponding homogenized functional are used to analyze new types of structures and to illustrate the wide range of effective properties achievable through reiteration.
Braides, Andrea, Lukkassen, Dag
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Regularity functions for homogeneous algebras
Archiv der Mathematik, 2001zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Herzog J., RESTUCCIA, Gaetana
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On homogeneous, quasi-homogeneous and pseudo-homogeneous overlap and grouping functions
Fuzzy Sets and Systems, 2019zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Junsheng Qiao, Bao Qing Hu
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Linear Functionals on Homogeneous Polynomials
Canadian Mathematical Bulletin, 1968The space Hm of homogeneous polynomials in n real variables x1, x2,…, xn of degree m may be considered as an inner product space with inner product ; where ds is the rotation-invariant measure on Sn-1 = {x ε Rn: |x| = 1}, . The problem solved in this paper is the following: given n-1 a linear functional ϕ on Hm, find Pϕ ε Hm so that ϕ(p) = (p, Pϕ) for ...
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APPROXIMATION OF HOMOGENEOUS SUBHARMONIC FUNCTIONS
Mathematics of the USSR-Sbornik, 1989Let D be a convex domain on the plane and the function H(z), \(z\in D\) be defined as \(H(z)=\max_{\lambda \in D}Re(\lambda z).\) This function is a homogeneous subharmonic function on the plane. The note under review is devoted to the question of the existence of a holomorphic function L, such that \(| L|\) is asymptotically close to the function exp ...
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Homogeneous Functional Equation
2011The functional equation \(f(yx)=y^kf(x)\) (where k is a fixed real constant) is called the homogeneous functional equation of degree k. In the case when k D 1 in the above equation, the equation is simply called the homogeneous functional equation.
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On homogeneous generalized functions
Publicationes Mathematicae Debrecen, 1992For \(I=\mathbb{R}\) or \(\mathbb{R}_ +\) and \(\beta\in\mathbb{R}\), consider the function space \[ W_ \beta(I)= \Bigl\{\varphi\in C^ \infty (I\setminus\{0\}):\;p_{n,\beta} (\varphi)= \int_ I | x^{\beta+n} \varphi^{(n)}(x ...
Kovačević, Dušanka +1 more
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1983
A we mentioned in the Preface, Part II of this book deals with further types of function spaces which are more or less closely related to the spaces \(B_p^S\),q(R n ) and \(F_p^S\),q(R n ) from Chapter 2 and their counterparts on domains in Chapter 3. There are many possible modifications and we discuss a few of them.
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A we mentioned in the Preface, Part II of this book deals with further types of function spaces which are more or less closely related to the spaces \(B_p^S\),q(R n ) and \(F_p^S\),q(R n ) from Chapter 2 and their counterparts on domains in Chapter 3. There are many possible modifications and we discuss a few of them.
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