On the definition of a probalistic normed space.
C. Alsina, A. Sklar, B. Schweizer (1993)
Aequationes mathematicae
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Displaying similar documents to “The stability of multiplicative semigroup homomorphisms to real normed algebras, I.”
On the definition of a probalistic normed space.
Symmetry classes of tensors via semigroup operands.
Isidore Fleischer (1986)
Aequationes mathematicae
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On the definition of a probalistic normed space. (Summary).
C. Alsina, A. Sklar, B. Schweizer (1992)
Aequationes mathematicae
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Some remarkable lines of triangles in real normed spaces and characterizations of inner product structures.
C. Alsina, M.S. Tomás, P. Guijarro (1997)
Aequationes mathematicae
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Continuity of homomorphisms into normed algebras without topological divisors of zero.
ÁNGEL RODRÍGUEZ PALACIOS (2000)
Revista de la Real Academia de Ciencias Exactas Físicas y Naturales
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Normed groups and their applications in noncommutative differential geometry.
Pavlov, A.A. (2000)
Zapiski Nauchnykh Seminarov POMI
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Regular hexagons in normed spaces and a theorem of Walter Benz.
Detlef Laugwitz (1993)
Aequationes mathematicae
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On a question of A. Wilansky in normed algebras
A. Beddaa, M. Oudadess (1989)
Studia Mathematica
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One-sided division absolute valued algebras.
Ana Rodríguez Palacios (1992)
Publicacions Matemàtiques
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We develop a structure theory for left divsion absolute valued algebras which shows, among other things, that the norm of such an algebra comes from an inner product. Moreover, we prove the existence of left division complete absolute valued algebras with left unit of arbitrary infinite hilbertian division and with the additional property that they have nonzero proper closed left ideals. Our construction involves results from the representation theory of the so called "Canonical Anticommutation...
On the non-existence of norms for some algebras of functions
Bertram Yood (1994)
Studia Mathematica
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Let C(Ω) be the algebra of all complex-valued continuous functions on a topological space Ω where C(Ω) contains unbounded functions. First it is shown that C(Ω) cannot have a Banach algebra norm. Then it is shown that, for certain Ω, C(Ω) cannot possess an (incomplete) normed algebra norm. In particular, this is so for where ℝ is the reals.
On semigroup algebras satysfying polynomial identities.
J. Okninski (1986)
Semigroup forum
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