Some seminormed difference sequence spaces defined by a Musielak-Orlicz function over n-normed spaces

K. Raj, S. Sharma
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引用次数: 10

Abstract

The concept of 2-normed spaces was initially developed by Gähler [6] in the mid of 1960’s, while that of n-normed spaces one can see in Misiak [17]. Since then, many others have studied this concept and obtained various results, see Gunawan ([7], [8]) and Gunawan and Mashadi [9] and many others. Let n ∈ N and X be a linear space over the field K, where K is field of real or complex numbers of dimension d, where d ≥ n ≥ 2. A real valued function ||·, · · · , ·|| on X satisfying the following four conditions:
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由n赋范空间上的Musielak-Orlicz函数定义的一些半整形差分序列空间
二范空间的概念最初是由Gähler[6]在20世纪60年代中期提出的,而n范空间的概念可以在Misiak[17]中看到。此后,许多人对这一概念进行了研究,并获得了各种结果,如Gunawan([7],[8])和Gunawan and Mashadi[9]等。设n∈n, X为域K上的线性空间,其中K为维数为d的实数或复数域,且d≥n≥2。X上的实值函数||·,···,·||满足以下四个条件:
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Finite Blaschke Products and Decomposition Spaces of entire functions represented by vector valued Dirichlet series Instability to nonlinear vector differential equations of fourth order with constant delay A Companion of the generalized trapezoid inequality and applications Some seminormed difference sequence spaces defined by a Musielak-Orlicz function over n-normed spaces
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