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Search theses and dissertations gathered from participating repositories worldwide. Every result links back to the library that holds it. No account is needed.
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Showing 1 to 18 of 18 for “"LINEAR SPACES"”.
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Multivalued semi-Fredholm operators in normed linear spaces
… continuous projections onto their ranges and nullspaces.
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From linear spaces to linear places : recycling rail corridors in urban areas
… for new ways of designing and interpreting urban linear space, as well as the need for an expanded technical and financial resource base to support these efforts. This thesis pursues multiple objectives. Chapter 2 reflects on the basic characteristics of urban rail corridors, the linear attributes …
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The Semi-Kadec-Klee Condition and Nearest-Point Properties of Sets in Normed Linear Spaces
Made available in DSpace on 2014-12-16T06:18:06Z (GMT). No. of bitstreams: 1 8409808.pdf: 4066447 bytes, checksum: 985ee444b8b85ce32d3bd32f09ba5f30 (MD5) Previous issue date: 1984
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Extension of some theorems of complex functional analysis to linear spaces over the quaternions and Cayley numbers
… Analysis are considered in the setting of linear spaces over the division rings of the real Quaternions and the real Cayley algebra. The basic structure of Banach spaces over these division rings and the rings of bounded operators on these spaces is developed. Examples of finite and …
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ΥΠΕΡΟΜΑΔΕΣ ΚΑΙ ΕΦΑΡΜΟΓΕΣ ΤΟΥΣ
… DEVELOPED THEORY, CONCLUSIONS ARE DERIVED IN THE LINEAR SPACES, AS WELL AS IN CERTAIN GEOMETRIES. THE SEMI-SUB-HYPERGROUPS AND THE CLOSED SUB-HYPERGROUPS TOGETHER WITH SOME SPECIAL CATEGORIES OF ELEMENTS OF A HYPERGROUP (SUCH AS THE FUNDAMENTAL, DEPENDANT, CORRELATED ETC) PLAY A SIGNIFICANT ROLE …
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Functions of operators and the classes associated with them
… of bounded or closed operators between Banach spaces. Results by Kato, Lacey, et al (see Goldberg [16; III.1.9, III.2.1 and III.2.3] ) led to the definition of certain norm related functions of operators (Γ, Δ and Γ₀) which provided a powerful new way to study the classes of ϴ₊ and strictly …
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Spaces of continuous linear functionals on function spaces
This thesis is a study of several spaces of continuous linear functionals on various function spaces with a natural norm inherited from a larger Banach space. The completeness of these normed linear spaces is studied in detail and several necessary and sufficient conditions are obtained in this …
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Some classes of linear and nonlinear operators
… theory. The study begins with definitions of linear spaces and some topological results which form the necessary background.Chapter two is the heart of the work and deals with operators defined on a Hilbert space with mention of operators which are generalization of linear operators on finite …
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Some classes of linear and nonlinear operators
… theory. The study begins with definitions of linear spaces and some topological results which form the necessary background.Chapter two is the heart of the work and deals with operators defined on a Hilbert space with mention of operators which are generalization of linear operators on finite …
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Hermite-Hadamard inequality in the geometry of banach spaces
… including the characterization of inner product spaces via orthogonality; the extension of means of positive numbers to a vector space setting; and the developments of some important inequalities, namely the Hermite-Hadamard inequality, Ostrowski inequality and Gruss inequality in linear spaces.
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Methods for Solving Generalized Systems of Inequalities With Application to Nonlinear Programming
… are developed. That is, given two real normed linear spaces X and Y, and a mapping g: X (--->) Y, iterative schemes are developed for the solution of the following problem: Find x (ELEM) X such that 0 (ELEM) g(x) + K, where K is a closed convex cone in Y. Such an x is called a solution to the …
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The algebraic statistics of sampling, likelihood, and regression
… of models that have such an algebraic structure. Linear Gaussian covariance models are continuous models which are simple to define but hard to analyze. We compute their maximum likelihood degree in dimension two and find it equal to $2n-3$ generically if the model has $n$ covariates. Discrete …
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Some closure features of locally testable affine-invariant properties
… and intersection are two natural operations on linear spaces of functions, where the sum of two properties is simply their sum as a vector space. The "lift" is a less well-studied property, which creates some interesting affine-invariant properties over large domains, from properties over …
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Realising the geo/graphic landscape of the everyday: a practice led investigation into an interdisciplinary geo/graphic design process
… graphic design to create interactive, multi-linear spaces of exploration for the reader. The understanding and representation of place is a central issue within cultural geography, with place itself a complex notion defined in contemporary geographic terms as ongoing and relational. This …
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EXTENDING ACTIONS OF HOPF ALGEBRAS TO ACTIONS OF THE DRINFEL'D DOUBLE
… algebra, bosonizations of 1-dimensional quantum linear spaces, generalized Taft algebras, and the Frobenius-Lusztig kernel u_q(sl_2). For each Hopf algebra H, we determine 1. whether there are non-trivial actions of H on A, 2. the possible H-actions on A, and 3. the possible D(H)-actions on A …
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The logarithmic Quot space
… crossing divisor on X. Such logarithmic Quot spaces interact well with degeneration and gluing formulae. We prove that the logarithmic Quot space is a separated and universally closed logarithmic algebraic space, which in nice cases is bounded. A special case, called the logarithmic Hilbert …