مرور Volume 3, Issue 1 بر اساس عنوان
در حال نمایش موارد 1 - 6 از 6
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A computational wavelet method for numerical solution of stochastic Volterra-Fredholm integral equations (Vali-e-Asr university of Rafsanjan, 2016-06-01)A Legendre wavelet method is presented for numerical solutions of stochastic Volterra-Fredholm integral equations. The main characteristic of the proposed method is that it reduces stochastic Volterra-Fredholm integral ...
 
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*-frames for operators on Hilbert modules (Vali-e-Asr university of Rafsanjan, 2016-06-01)$K$-frames which are generalization of frames on Hilbert spaces, were introduced to study atomic systems with respect to a bounded linear operator. In this paper, $*$-$K$-frames on Hilbert $C^*$-modules, as a ...
 
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Inverse Young inequality in quaternion matrices (Vali-e-Asr university of Rafsanjan, 2016-06-01)Inverse Young inequality asserts that if $nu >1$, then $|zw|ge nu|z|^{frac{1}{nu}}+(1-nu)|w|^{frac{1}{1-nu}}$, for all complex numbers $z$ and $w$, and equality holds if and only if $|z|^{frac{1}{nu}}=|w|^{frac{1}{1-nu}}$. ...
 
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Max-Plus algebra on tensors and its properties (Vali-e-Asr university of Rafsanjan, 2016-06-01)In this paper we generalize the max plus algebra system of real matrices to the class of real tensors and derive its fundamental properties. Also we give some basic properties for the left (right) inverse, under the new ...
 
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A note on $lambda$-Aluthge transforms of operators (Vali-e-Asr university of Rafsanjan, 2016-06-01)Let $A=U|A|$ be the polar decomposition of an operator $A$ on a Hilbert space $mathscr{H}$ and $lambdain(0,1)$. The $lambda$-Aluthge transform of $A$ is defined by $tilde{A}_lambda:=|A|^lambda U|A|^{1-lambda}$. In this ...
 
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Some results on functionally convex sets in real Banach spaces (Vali-e-Asr university of Rafsanjan, 2016-06-01)We use of two notions functionally convex (briefly, F--convex) and functionally closed (briefly, F--closed) in functional analysis and obtain more results. We show that if $lbrace A_{alpha} rbrace _{alpha in I}$ is ...
 



