975 resultados para Calculus, integral
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Qualitative spatial reasoning (QSR) is an important field of AI that deals with qualitative aspects of spatial entities. Regions and their relationships are described in qualitative terms instead of numerical values. This approach models human based reasoning about such entities closer than other approaches. Any relationships between regions that we encounter in our daily life situations are normally formulated in natural language. For example, one can outline one's room plan to an expert by indicating which rooms should be connected to each other. Mereotopology as an area of QSR combines mereology, topology and algebraic methods. As mereotopology plays an important role in region based theories of space, our focus is on one of the most widely referenced formalisms for QSR, the region connection calculus (RCC). RCC is a first order theory based on a primitive connectedness relation, which is a binary symmetric relation satisfying some additional properties. By using this relation we can define a set of basic binary relations which have the property of being jointly exhaustive and pairwise disjoint (JEPD), which means that between any two spatial entities exactly one of the basic relations hold. Basic reasoning can now be done by using the composition operation on relations whose results are stored in a composition table. Relation algebras (RAs) have become a main entity for spatial reasoning in the area of QSR. These algebras are based on equational reasoning which can be used to derive further relations between regions in a certain situation. Any of those algebras describe the relation between regions up to a certain degree of detail. In this thesis we will use the method of splitting atoms in a RA in order to reproduce known algebras such as RCC15 and RCC25 systematically and to generate new algebras, and hence a more detailed description of regions, beyond RCC25.
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Let f(x) be a complex rational function. In this work, we study conditions under which f(x) cannot be written as the composition of two rational functions which are not units under the operation of function composition. In this case, we say that f(x) is prime. We give sufficient conditions for complex rational functions to be prime in terms of their degrees and their critical values, and we derive some conditions for the case of complex polynomials. We consider also the divisibility of integral polynomials, and we present a generalization of a theorem of Nieto. We show that if f(x) and g(x) are integral polynomials such that the content of g divides the content of f and g(n) divides f(n) for an integer n whose absolute value is larger than a certain bound, then g(x) divides f(x) in Z[x]. In addition, given an integral polynomial f(x), we provide a method to determine if f is irreducible over Z, and if not, find one of its divisors in Z[x].
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Tesis (Maestría en Contaduría Pública con Especialidad en Auditoría) UANL
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Tesis (Maestría en Ciencias con Especialidad en Hidrología Subterranea) UANL
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Tesis (Maestría en Ciencias del Ejercicio con Especialidad en Alto Rendimiento) UANL
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Tesis (Maestría en Ciencias con Especialidad en Ingenieria de Tránsito) UANL
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Tesis (Maestría en Salud Pública con Especialidad en Nutrición Comunitaria) UANL.
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Tesis (Maestría en Ciencias de la Administración, con especialidad en Producción y Calidad) U.A.N.L. - 1993
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UANL
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Tesis (Maestría en Administración de Empresas) U.A.N.L.
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Tesis (Maestría en Ciencias con Especialidad en Ingeniería Ambiental) U.A.N.L.
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Tesis (Maestría en Ciencias con Especialidad en Formación y Capacitación para Recursos Humanos) U.A.N.L.
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Tesis (Maestro en Contaduría Pública) U.A.N.L.
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Tesis (Maestría en la Enseñanza de las Ciencias con Especialidad en Química) U.A.N.L.
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Tesis (Maestro en Ciencias de la Administración con Especialidad en Sistemas ) - Universidad Autónoma de Nuevo León, 2000