Japan : the new superstate / by 182365 Ike, Nobutaka

Superstability of Generalized Derivations by Ansari-Piri Esmaeil, Anjidani Ehsan

“…We have also proved the superstability of generalized derivations associated to the linear functional equation <inline-formula> <graphic file="1029-242X-2010-740156-i5.gif"/></inline-formula>, where <inline-formula> <graphic file="1029-242X-2010-740156-i6.gif"/></inline-formula>.…”
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Superstability of Generalized Derivations by Esmaeil Ansari-Piri, Ehsan Anjidani

“…We investigate the superstability of the functional equation f(xy)=xf(y)+g(x)y, where f and g are the mappings on Banach algebra A. …”
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On the Design of Superstable Prestressed Frameworks by Scott D. Kelly, Andrea Micheletti, Alessandro Tiero

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On superstability of exponential functional equations by Batool Noori, M. B. Moghimi, Abbas Najati, Choonkil Park, Jung Rye Lee

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Superstability of Generalized Multiplicative Functionals by Takagi Hiroyuki, Tsukada Makoto, Miura Takeshi, Takahasi Sin-Ei

“…<p/> <p>Let <inline-formula> <graphic file="1029-242X-2009-486375-i1.gif"/></inline-formula> be a set with a binary operation <inline-formula> <graphic file="1029-242X-2009-486375-i2.gif"/></inline-formula> such that, for each <inline-formula> <graphic file="1029-242X-2009-486375-i3.gif"/></inline-formula>, either <inline-formula> <graphic file="1029-242X-2009-486375-i4.gif"/></inline-formula>, or <inline-formula> <graphic file="1029-242X-2009-486375-i5.gif"/></inline-formula>. We show the superstability of the functional equation <inline-formula> <graphic file="1029-242X-2009-486375-i6.gif"/></inline-formula>. …”
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Superstability of derivations on Banach ∗-algebras by Sun Young Jang

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Superstability of generalized cauchy functional equations by Chung Soon-Yeong, Lee Young-Su

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Superstability of differential equations with boundary conditions by Jinghao Huang, Qusuay H. Alqifiary, Yongjin Li

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On the Superstability Related with the Trigonometric Functional Equation by Gwang Hui Kim

“…We will investigate the superstability of the (hyperbolic) trigonometric functional equation from the following functional equations: f(x+y)&#x00B1;g(x&#x2212;y)=&#x03BB;f(x)g(y), f(x+y)&#x00B1;g(x&#x2212;y)=&#x03BB;g(x)f(y), f(x+y)&#x00B1;g(x&#x2212;y)=&#x03BB;f(x)f(y), f(x+y)&#x00B1;g(x&#x2212;y)=&#x03BB;g(x)g(y), which can be considered the mixed functional equations of the sine function and cosine function, of the hyperbolic sine function and hyperbolic cosine function, and of the exponential functions, respectively.…”
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Neo-nationalism as a reaction to globalisation and superstate by Petr Skalník

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Approximation of derivations and the superstability in random Banach ∗-algebras by Reza Saadati, Choonkil Park

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Superstability of functional equations related to spherical functions by Székelyhidi László

“…Our proofs are based on superstability-type methods and on the method of invariant means.…”
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Superstability of Some Pexider-Type Functional Equation by Gwang Hui Kim

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On the superstability of generalized d'Alembert harmonic functions by Iz-iddine EL-Fassi

“…The aim of this paper is to study the superstability problem of the d'Alembert type functional equation f(x+y+z)+f(x+y+σ(z))+f(x+σ(y)+z)+f(σ(x)+y+z)=4f(x)f(y)f(z) for all x,y,z ∈ G, where G is an abelian group and σ: G → G is an endomorphism such that σ(σ(x))=x for an unknown function f from G into C or into a commutative semisimple Banach algebra.…”
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On the Superstability of the Pexider Type Trigonometric Functional Equation by Kim GwangHui

“…<p>Abstract</p> <p>We will investigate the superstability of the (hyperbolic) trigonometric functional equation from the following functional equations: <inline-formula> <graphic file="1029-242X-2010-897123-i1.gif"/></inline-formula> and<inline-formula> <graphic file="1029-242X-2010-897123-i2.gif"/></inline-formula>, which can be considered the mixed functional equations of the sine function and cosine function, the hyperbolic sine function and hyperbolic cosine function, and the exponential functions, respectively.…”
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On the Superstability of the Pexider Type Trigonometric Functional Equation by Gwang Hui Kim

“…We will investigate the superstability of the (hyperbolic) trigonometric functional equation from the following functional equations: f(x+y)&#x00B1;g(x&#x2212;y)=&#x03BB;f(x)g(y) andf(x+y)&#x00B1;g(x&#x2212;y)=&#x03BB;g(x)f(y), which can be considered the mixed functional equations of the sine function and cosine function, the hyperbolic sine function and hyperbolic cosine function, and the exponential functions, respectively.…”
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On the superstability of the cosine and sine type functional equations by Fouad Lehlou, Mohammed Moussa, Ahmed Roukbi, Samir Kabbaj

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L'assicurazione invalidità vecchiaia e superstiti in Italia. by G. PAPA

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Entropy Monotonicity and Superstable Cycles for the Quadratic Family Revisited by José M. Amigó, Ángel Giménez

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