Vector-Valued Function Algebras
A Parallel Framework with Block Matrices of a Discrete Fourier Transform for Vector Valued Discrete Time Signals
... of vector-valued discrete- time signals, a novel tool was developed, and it is called vector-valued DFT [7, ...in vector analysis in complex, quaternion, biquaternion, and Clifford ...
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Disjointness preserving maps between vector valued group algebras
... and vector-valued group algebras are perhaps the most studied ...of algebras ([11]) and multipliers ([22]) on group algebras of vector-valued functions are examples of ...
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Diameter preserving mappings between function algebras
... of vector-valued affine functions, Font and Sanchis ([6, 7]) for certain subspaces of real-valued continuous functions, and Aizpuru and Tamayo ([2]) for spaces of vector-valued ...
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Generalizaciones de una definición iterativa de álgebra booleana
... Las reglas de transformaci´on de los gr´aficos existenciales Alfa, propuestas por C. S. Peirce, determinan un sistema del todo gr´afico para el c´alculo proposicional cl´asico. En esa presentaci´on las reglas de ...
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Métodos sin malla aplicados a problemas dinámicos en materiales de construcción y suelos
... shape function, employ- ing a spatial discretization based on the Optimal Transportation Meshfree scheme, the proposed model can be utilized for any other type of finite element ...
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On the processing of agreement morphology
... 9 Conclusions: My aim in this paper has been to defend the idea that agreement or φ– features and tense or τ–features are each valued by two distinct heads, namely v and T. In consonance with this idea, I have ...
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Subvariedades de álgebras de De Morgan Heyting y p-álgebras de Kleene
... ´ algebras de Kleene psedocomplementadas o pk-´ algebras son una subvariedad importante de las ´ algebras pseudocomplementadas de De Morgan o pm-´ alge- ...´ algebras hL, ∧, ∨, ∗, 0, 0, 1i de ...
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Modeling and distributed computing of snow transport and delivery on meso scale in a complex orography
... Computation time per individual iteration of smoothing was found to scale linearly to the number of mesh nodes. This is coherent with the fact that work performed on each node is independent of mesh overall size. Closer ...
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Evolution algebras
... Let the zygotic algebra be for simple Mendelian inheritance for one gene with two alleles, F and f . The zygotes have three possible genotypes: FF , Ff and ff . We consider vector space generate by the basis B = ...
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Evolution algebras
... evolution algebras are associated to free populations to give the explicit solutions of a nonlinear evolutionary equation in the absence of selection, as well as general theorems on convergence to equilibrium in ...
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Statistical models for short-term wind power ramp forecasting
... score function employed to train and evaluate models was ...criterion function that weights the forecast errors accordingly to the ramp ...score function, a criterion based on the global MSE was here ...
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TítuloMathematical Systems Theory: Conceptual Framework and Application Examples
... transition function is fulfilled the individual finite state machines FSM (i, j),(i, j ...input/output function of the cellular array is defined as follows: The first row receives a constant input k0 at ...
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Algebras de Lie cuanticas
... localmente isomorfo al grupo de rotaciones en dimensi´on tres. En los modelos de las interacciones fuertes y electrod´ebiles aparecen ´algebras de Lie que son sumas directas de semisimples y abelianas [28]. Sin ...
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Algebras de Clifford y Espinores
... Forma Final para las Álgebras de Clifford Reales de Dimensión Finita, .,~ >'.. Álgebras de Clifford..[r] ...
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A five-valued logic and a system
... The present article introduces a five-valued logic and a deductive system. Here, the logic presented is a relevant fragment of the @-logic, which is also a space-time logic. These five values correspond to the ...
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Approximation of integration maps of vector measures and limit representations of Banach function spaces
... The next result provides our first general approximation theorem, which can be applied to any net of Banach space valued vector measures. Notice that no requirements on X are imposed. Later on in this ...
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Vector-valued Hardy spaces in non-smooth domains
... A technical difference is that, since we consider n-dimensional Lipschitz domains D, with n > 2, we rely on tools to represent harmonic functions, different to those used in the mentioned papers (e.g. Poisson ...
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Best local approximations by abstract norms with non homogeneous dilations
... In [11] we studied the best local approximation problem, where the notion of closeness was given by a very general family of function seminorms acting on vector valued Lebesgue measurable functions. ...
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Bilinear isometries on spaces of vector valued continuous functions
... The concept of bilinear isometry can be naturally extended to the context of spaces of vector-valued continuous functions. Examples of bilinear isometries defined on these spaces can be found, for instance, ...
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Hörmander conditions for vector valued kernels of singular integrals and their commutators
... Abstract. We study Coifman type estimates and weighted norm inequalities for singular integral operators and their commutators, given by the convolution with a vector-valued kernel. We define a weaker H¨ ...
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