Vali-e-Asr university of RafsanjanWavelet and Linear Algebra2383-19364220171201On the two-wavelet localization operators on homogeneous spaces with relatively invariant measures1122939510.22072/wala.2017.61228.1109ENFatemeh EsmaeelzadehDepartment of Mathematics‎, ‎Bojnourd Branch‎, ‎Islamic Azad University‎, ‎Bojnourd‎, ‎IranRajab Ali Kamyabi-GolDepartment of Mathematics‎, ‎Center of Excellency in Analysis on Algebraic Structures(CEAAS)‎, ‎Ferdowsi University Of Mashhad‎, IranReihaneh Raisi Tousi‎Ferdowsi University Of Mashhad20170327http://wala.vru.ac.ir/article_29395_ef5554cee1c1583c3bc9f17d5bb7d85c.pdfVali-e-Asr university of RafsanjanWavelet and Linear Algebra2383-19364220171201Characterizing sub-topical functions13232939310.22072/wala.2017.61257.1110ENHassan BakhtiariShahid Bahonar University of KermanHossein MohebiShahid Bahonar University of Kerman20170329http://wala.vru.ac.ir/article_29393_0ee808b7959b2874e9dabf0d4972296f.pdfVali-e-Asr university of RafsanjanWavelet and Linear Algebra2383-19364220171201Linear preservers of Miranda-Thompson majorization on MM;N25322939210.22072/wala.2017.61736.1113ENAhmad MohammadhasaniDepartment of Mathematics, Sirjan University of technology, Sirjan, IranAsma Ilkhanizadeh ManeshVali-e-Asr University of Rafsanjan20170409http://wala.vru.ac.ir/article_29392_451002d1ba46987bb96f23d9a78e8e6a.pdfVali-e-Asr university of RafsanjanWavelet and Linear Algebra2383-19364220171201Wilson wavelets for solving nonlinear stochastic integral equations33482938810.22072/wala.2017.59458.1106ENBibi Khadijeh MousaviDepartment of Pure Mathematica, Faculty of Mathematics and Computer, Shahid Bahonar University of KermanAtaollah Askari HemmatDepartment of Applied Mathematics, Faculty of Mathematics and Computer, Shahid Bahonar University of KermanMohammad Hossien HeydariShiraz University of Technology, Shiraz,20170302http://wala.vru.ac.ir/article_29388_cab6f5111dc82287318b83ae253c9278.pdfVali-e-Asr university of RafsanjanWavelet and Linear Algebra2383-19364220180106Some results on Haar wavelets matrix through linear algebra49592949810.22072/wala.2018.53432.1093ENSiddu ShiralasettiPavate nagarKumbinarasaiah SPavate nagar20161124http://wala.vru.ac.ir/article_29498_344e26e2a5021349b589b01c71d47239.pdfVali-e-Asr university of RafsanjanWavelet and Linear Algebra2383-19364220171201Projection Inequalities and Their Linear Preservers61672939110.22072/wala.2017.63024.1115ENMina JamshidiGraduate University of Advanced Technology, Kerman, Iran.Farzad FatehiUniversity of Sussex, Brighton, United Kingdom.201704290$, we say $x$ is $d$-projectionally less than or equal to $y$ with respect to $p$-norm if $sum_{i=1}^kvert x_ivert^p$ is less than or equal to $ sum_{i=1}^kvert y_ivert^p$, for every $dleq kleq n$. For a relation $sim$ on a set $X$, we say a map $f:X rightarrow X$ is a preserver of that relation, if $xsim y$ implies $f(x)sim f(y)$, for every $x,yin X$. All the linear maps that preserve $d$-projectional equality and inequality are characterized in this paper.]]>http://wala.vru.ac.ir/article_29391_0c3c85a7a89bc6f8ac60bfcc89b198b0.pdf