The multiplier for the weak McShane integral
The multiplier for the weak McShane integral which has been introduced by M. Saadoune and R. Sayyad (2014) is characterized.
The multipliers of a space of almost convergent continuous functions
The -dimensional continuous wavelet transformation on Gelfand and Shilov type spaces.
The -dual space of the space of -summable sequences
In the theory of normed spaces, we have the concept of bounded linear functionals and dual spaces. Now, given an -normed space, we are interested in bounded multilinear -functionals and -dual spaces. The concept of bounded multilinear -functionals on an -normed space was initially intoduced by White (1969), and studied further by Batkunde et al., and Gozali et al. (2010). In this paper, we revisit the definition of bounded multilinear -functionals, introduce the concept of -dual spaces, and...
The -field-irreducible part of a -point functional
The Navier-Stokes equations in the critical Morrey-Campanato space.
The n-ball properties in real and complex Banach spaces.
The n-dimensional distributional Mellin transformation.
The near-ring of Lipschitz functions on a metric space.
The Neumann problem for the Hénon equation, trace inequalities and Steklov eigenvalues
The neutrix convolution product in and the exchange formula.
The Neutrix Convolution Product x -r,- ○ x μ,+
The neutrix product of the distributions and .
The Nikodym property for ideals of sets defined by matrix summability methods.
The Nikodym theorems for operator measures.
The N*-Metric Completion of Regular Rings.
The non-archimedean Corona problem
The non-Archimedean Laplace transform.
The non-archimedean space
The non-archimedian space BC(X) with the strict topology.
Let X be a zero-dimensional, Hausdorff topological space and K a field with non-trivial, non-archimedean valuation under which it is complete. Then BC(X) is the vector space of the bounded continuous functions from X to K. We obtain necessary and sufficient conditions for BC(X), equipped with the strict topology, to be of countable type and to be nuclear in the non-archimedean sense.