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Articles 1 - 30 of 34
Full-Text Articles in Physical Sciences and Mathematics
An Investigation Of Montmort's "Probleme De Recontres" And Generalizations, Ronald I. Greenberg
An Investigation Of Montmort's "Probleme De Recontres" And Generalizations, Ronald I. Greenberg
Computer Science: Faculty Publications and Other Works
I have investigated a problem which may be phrased in many ways, such as finding the probability of answering a given number of questions correctly on a randomly-completed matching test which may have a number of extra "dud" answers. I have determined such probabilities, the average number of correct answers, and other allied results. I have also investigated a related problem involving the number of ways of choosing a different element from each of a certain collection of sets.
Scs 49: A Review Of A Theorem Of Dixmier's, Karl Heinrich Hofmann, Fred Watkins
Scs 49: A Review Of A Theorem Of Dixmier's, Karl Heinrich Hofmann, Fred Watkins
Seminar on Continuity in Semilattices
No abstract provided.
Scs 48: Projective Limits In Cl And Scott's Construction (Comp. Iii-3), Karl Heinrich Hofmann, Jaime Niño
Scs 48: Projective Limits In Cl And Scott's Construction (Comp. Iii-3), Karl Heinrich Hofmann, Jaime Niño
Seminar on Continuity in Semilattices
No abstract provided.
An Illustrative Model Describing The Refraction Of Long Water Waves By A Circular Island, Gregory A. Kriegsmann
An Illustrative Model Describing The Refraction Of Long Water Waves By A Circular Island, Gregory A. Kriegsmann
Department of Mathematics: Faculty Publications
The refraction of small shallow water waves by an idealized island is studied in this paper. The island's shoal is modeled by a quartic polynomial in the radial variable. This particular model allows the explicit construction of the rays (wave orthogonals) and the determination of several important features of the wave motion. The various shortcomings of the particular profile are discussed.
Groups Expressed As The Set-Theoretic Union Of Proper Subgroups, Lana Barrett
Groups Expressed As The Set-Theoretic Union Of Proper Subgroups, Lana Barrett
Masters Theses & Specialist Projects
In their paper “Groups as Unions of Proper Subgroups,” published in 1959, Haber and Rosenfeld posed the problem of characterizing groups which can be expressed as the set theoretic union of a finite collection of their proper subgroups. Haber and Rosenfeld established that a group G is the union of three proper subgroups (such a group G shall be called a U3-group) if and only if the Klein 4-group is a homomorphic image of G. Further results concerning U3-groups were obtained in the paper “Groups which are the Union of Three Subgroups” by Bruckhemier, Bryan and …
Second Leray Spectral Sequence Of Relative Hypercohomology, Saul Lubkin, Goro C. Kato
Second Leray Spectral Sequence Of Relative Hypercohomology, Saul Lubkin, Goro C. Kato
Mathematics
A second Leray spectral sequence of relative hypercohomology is constructed. (This is skew in generality to an earlier one constructed by S. Lubkin [(1968) Ann. Math. 87, 105-255].) The Mayer-Vietoris sequence of relative hypercohomology [Lubkin, S. (1968) Ann. Math. 87, 105-255] is also generalized.
On A System Of Nonlinear Ordinary Differential Equations With An Irregular Type Singularity: A Degenerate Case, Jerome John Przybylski
On A System Of Nonlinear Ordinary Differential Equations With An Irregular Type Singularity: A Degenerate Case, Jerome John Przybylski
Dissertations
No abstract provided.
Bayes Estimation Of Reliability For Mixtures Of Life Distributions, William J. Padgett, Chris P. Tsokos
Bayes Estimation Of Reliability For Mixtures Of Life Distributions, William J. Padgett, Chris P. Tsokos
Faculty Publications
No abstract provided.
Scs 47: Équivalence Des Espaces De Batdedat Et Des Treillis Algébriques, Karl Heinrich Hofmann
Scs 47: Équivalence Des Espaces De Batdedat Et Des Treillis Algébriques, Karl Heinrich Hofmann
Seminar on Continuity in Semilattices
No abstract provided.
Scs 46: A Result About O(X), Gerhard Gierz, Jimmie D. Lawson, Michael Mislove
Scs 46: A Result About O(X), Gerhard Gierz, Jimmie D. Lawson, Michael Mislove
Seminar on Continuity in Semilattices
No abstract provided.
Topological Properties Of C(X, Y), Chris Alan Schwendiman
Topological Properties Of C(X, Y), Chris Alan Schwendiman
All Graduate Theses and Dissertations, Spring 1920 to Summer 2023
The purpose of this paper is to examine the important topological properties of the function spaces BC(X,Y) and C(X,Y). Emphasis is given to the relationship between the metrizability of X and the separability of these function spaces. The paper is divided into three major parts: the preliminary definitions and theorems; the relationship between the topological properties of X and BC (X ,Y), for compact X; and the extension of the results of Part II for X not compact and for the case when we have C(X, Y).
Maximal Residue Difference Sets Modulo P, Duncan A. Buell, Kenneth S. Williams
Maximal Residue Difference Sets Modulo P, Duncan A. Buell, Kenneth S. Williams
Faculty Publications
Let p ≡ 1 (mod 4) be a prime. A residue difference set modulo p is a set S = {ai} of integers ai such that (ai/p) = +1 and ((ai - aj)/p) = +1 for all i and j with i ≠ j, where (n/p) is the Legendre symbol modulo p. Let mp be the cardinality of a maximal such set S. The authors estimate the size of mp.
Calculation Of Galois Groups, Daniel Schnackenberg
Calculation Of Galois Groups, Daniel Schnackenberg
Theses and Dissertations
In the 19th Century Galois developed a method for determining whether an equation is solvable. It relied on the close relationship between fields and their automorphism group. This paper is a survey of the techniques of Galois theory. After presenting the main results of elementary Galois theory and some useful facts about factorization, I develop the important methods of calculating the Galois group and give a proof of the Chebotarev density theorem.
Scs 45: Antichains And Equational Compactness, Heiko Bauer
Scs 45: Antichains And Equational Compactness, Heiko Bauer
Seminar on Continuity in Semilattices
No abstract provided.
Hammerstein Integral Equations With Indefinite Kernel, Alfonso Castro
Hammerstein Integral Equations With Indefinite Kernel, Alfonso Castro
All HMC Faculty Publications and Research
This paper deals with the problem of finding solutions of the Hammerstein integral equation. It is shown that this problem can be reduced to the study of the critical points of certain functional defined on L2(Ω). Existence of a solution of the Hammersteln integral equation is proved. Some other related results of interest are obtained.
Some Contribution To Descriptive Set Theory., Haimanti Sarbadhikari Dr.
Some Contribution To Descriptive Set Theory., Haimanti Sarbadhikari Dr.
Doctoral Theses
Current interest in the descriptive theory of sc ts stems largely from the many applications that the classical theory has found in probability theory, functional analysis, dynanic programming etc. As exarples, we cite the fundament al paper of Blackwell 15J wherein he has shown that many of the pathologies of probability theory c an be avoided if one takes the basic probability space to be an analytic set. As another example, we mention that several vritere [7), L23] have shown that in Blackwell's model of dynamic programming 131 the existence of optimal strategies ig related to the cxistence of measurable …
Scs 44: Remark On Hofmann's Scs Memo 1/18/78, Klaus Keimel, Heiko Bauer
Scs 44: Remark On Hofmann's Scs Memo 1/18/78, Klaus Keimel, Heiko Bauer
Seminar on Continuity in Semilattices
No abstract provided.
Scs 43: Locally Quasicompact Sober Spaces Are Baire Spaces, Karl Heinrich Hofmann
Scs 43: Locally Quasicompact Sober Spaces Are Baire Spaces, Karl Heinrich Hofmann
Seminar on Continuity in Semilattices
No abstract provided.
A Random Walk In A Random Environment, Edwin Andrew Sanchez
A Random Walk In A Random Environment, Edwin Andrew Sanchez
Mathematics & Statistics ETDs
In this dissertation we consider a model of a random walk, (Zn}, on R(1) where the distribution of (Zn} is dependent on a stochastic process (Yn} and is given by gy(z) where Yn-1 = y . Conditions on the environmental process (Yn} are given for which transience or recurrence of the random walk (Zn} can be detennined. The probability of n absorption and mean time problems are solved when (Yn} is a finite Markov chain and (Zn} is a classical random walk on …
Fixed Point Theorems In Generalized Hilbert Spaces, Troy L. Hicks, Ed W. Huffman
Fixed Point Theorems In Generalized Hilbert Spaces, Troy L. Hicks, Ed W. Huffman
Mathematics and Statistics Faculty Research & Creative Works
Some fundamental fixed point theorems are proved for locally convex spaces whose generating family of semi norms satisfies the parallelogram law. © 1978.
Convergent Factorial Series Solutions Of Linear Difference Equations, W. J. Fitzpatrick, L. J. Grimm
Convergent Factorial Series Solutions Of Linear Difference Equations, W. J. Fitzpatrick, L. J. Grimm
Mathematics and Statistics Faculty Research & Creative Works
No abstract provided.
Numerical Experiments With The Multi-Grid Method, Theodore Craig Poling
Numerical Experiments With The Multi-Grid Method, Theodore Craig Poling
Dissertations, Theses, and Masters Projects
No abstract provided.
The Conjugate Of A Singular Functional Differential Operator, Leon M. Hall
The Conjugate Of A Singular Functional Differential Operator, Leon M. Hall
Mathematics and Statistics Faculty Research & Creative Works
An explicit representation of the conjugate of a singular functional differential operator is given. Some theorems and their corollaries are proven.
Quasi-Triangular Matrices, Joanne Dombrowski
Quasi-Triangular Matrices, Joanne Dombrowski
Mathematics and Statistics Faculty Publications
It is shown that there exist quasitriangular operators which cannot be represented as quasitriangular matrices.
On The Structure Of Divergence-Free Tensors, Ian M. Anderson
On The Structure Of Divergence-Free Tensors, Ian M. Anderson
Mathematics and Statistics Faculty Publications
Contravariant rank two tensors which are divergence‐free on one index and which are constructed from the metric tensor, an auxiliary collection of arbitrary tensor fields, and the first and second partial derivatives of these quantities are classified. The results generalize existing mathematical arguments in support of the Einstein field equations
Endomorphism Rings Of Torsion-Free Modules Over A Complete Discret Valuation Ring., Brendan Goldsmith
Endomorphism Rings Of Torsion-Free Modules Over A Complete Discret Valuation Ring., Brendan Goldsmith
Articles
No abstract available.
Essentially-Rigid Families Of Abelian P-Groups, Brendan Goldsmith
Essentially-Rigid Families Of Abelian P-Groups, Brendan Goldsmith
Articles
No abstract available
The Sl(5r) Lie Invariance Transformation Group For The 3-Dimensional Classical Kepler Problem : A Preparation, And Induced Group Structure Algorithm Derivation, Mark Paul Merner
The Sl(5r) Lie Invariance Transformation Group For The 3-Dimensional Classical Kepler Problem : A Preparation, And Induced Group Structure Algorithm Derivation, Mark Paul Merner
University of the Pacific Theses and Dissertations
Recently,1 an algorithm has been derived for the explicit determination of an induced SL (n+2,R) Lie invariance transformation group for a completely integrable 2n - dimensional dynamical system defined on IR2n from that known for a free particle system with n degree of freedom. 2 In particular, the universal transitive Lie invariance transformation group for both the isotropic harmonic oscillator3 and the anharmonic oscillator4 (quartic potential) has been obtained by this algorithm. Further,5 it has been shown in theory and by example that a complete set of functionally independent constants of motion corresponds to an …
A Topological Approach To A Problem Of Nunke, Brendan Goldsmith
A Topological Approach To A Problem Of Nunke, Brendan Goldsmith
Articles
No abstract available
Generalized Connectors, Nicholas Pippenger
Generalized Connectors, Nicholas Pippenger
All HMC Faculty Publications and Research
An $n$-connector is an acyclic directed graph having $n$ inputs and $n$ outputs and satisfying the following condition: given any one-to-one correspondence between inputs and distinct outputs, there exists a set of vertex-disjoint paths that join each input to the corresponding output. It is known that the minimum possible number of edges in an $n$-connector lies between lower and upper bounds that are asymptotic to $3n\log _3 n$ and $6n\log _3 n$ respectively. A generalized $n$-connector satisfies the following stronger condition: given any one-to-many correspondence between inputs and disjoint sets of outputs, there exists a set of vertex-disjoint trees that …