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Articles 14341 - 14370 of 15842
Full-Text Articles in Entire DC Network
Minimal And Maximal Solutions Of Nonlinear Boundary Value Problems, Jagdish Chandra, Stephen R. Bernfeld
Minimal And Maximal Solutions Of Nonlinear Boundary Value Problems, Jagdish Chandra, Stephen R. Bernfeld
Mathematics Technical Papers - Archive
This paper is concerned with the construction of the minimal and the maximal solutions of the nonlinear boundary value problem [see PDF for equation] under tether mild assumptions of f. in particular, no assumption of monotonicity is made on [see PDF for equation] either in u or [see PDF for equation].
Archaeology On State Highway 16: The Crystal Rivers Site, John Esten Keller
Archaeology On State Highway 16: The Crystal Rivers Site, John Esten Keller
Documents from the Texas State Department of Highways-Archive
The Crystal Rivers Site (41 BX 195) was recorded during a survey of State Highway 16 in May 1973. The site consists of an extensive occupation area with its prominent feature being a large, but scattered, burned rock midden. The site is located on the east bank of a western tributary of Government Canyon Creek approximately two miles southeast of the small community of San Geronimo in Bexar County. Due to the extensive accumulation of cultural material within the right-of-way of the proposed widening of State Highway 16, further investigation was recommended. Thoughout July of 1973, under Antiquities Permit No. …
Archaeology On State Highway 16: No-Name Creek Site: A Terrace Site Of The Middle And Late Archaic Period In Gillespie County, Texas, Joe T. Denton
Archaeology On State Highway 16: No-Name Creek Site: A Terrace Site Of The Middle And Late Archaic Period In Gillespie County, Texas, Joe T. Denton
Documents from the Texas State Department of Highways-Archive
No-Name Creek is a multicomponent site in a nonstratified context north of the town of Fredericksburg in Gillespie County, Texas. This site, where excavated, is purely Archaic and is of primary importance due to the unique artifact assemblage. The point types extant at the site suggest an evolution of one type to another.
Generalized Stability Of Motion And Vector Lyapunov Functions, Deborah A. Pace, Roger W. Mitchell
Generalized Stability Of Motion And Vector Lyapunov Functions, Deborah A. Pace, Roger W. Mitchell
Mathematics Technical Papers - Archive
The direct theory for stability of motion in terms of vector Lyapunov functions and the general comparison method is well-developed [4, 5, 6, 7] and effectively applied for large scale dynamical systems [1, 3]. However, the problem of constructing vector Lyapunov functions and developing appropriate perturbation theory has seen very little progress. Perhaps one of the reasons for this situation is that the stability definitions by means of the standard norm are not flexible enough for such a venture.
Optimum Structural Probability Bounds For The Right-Tail Of The Paretian Law, Danny D. Dyer
Optimum Structural Probability Bounds For The Right-Tail Of The Paretian Law, Danny D. Dyer
Mathematics Technical Papers - Archive
The two-parameter Pareto density function [see PDF for equation] is widely used in applied statistics. For example, in reliability theory (1.1) represents the failure-time distribution of a "work-hardened" component whose.hazard function is inversely proportional to time. Because of its long right-tail, (1.1) is often a probability model for certain socioeconomic phenomena (e.g., distribution of city population sizes, distribution of personal incomes which exceed tax-exempt levels). One of the more recent characterizations of the Pareto distribution is due to Revankar, et. at. [15]. They show that within the population of individuals that under-report their income for income tax purposes, the average …
Fixed Point Theorems On Closed Sets Through Abstract Cones, V. Lakshmikantham, Jerome Eisenfeld
Fixed Point Theorems On Closed Sets Through Abstract Cones, V. Lakshmikantham, Jerome Eisenfeld
Mathematics Technical Papers - Archive
Let D be a closed subset of a complete metric space (X,p). We seek (i) conditions upon which a map T : D -> X has a fixed point in D and (ii) the construction of an iterative sequence whose limit is a fixed point in D. If X is a Banach space then a classical approach is to set G = I - T and use a numerical search method to minimize ||GX|| in D. Another approach, which does not require a Banach space structure, was recently introduced by Caristi and Kirk ([1],[2]). They prove that a metrically inward …
The Method Of Quasilinearization And Positivity Of Solutions In Abstract Cones, V. Lakshmikantham, Dolores D. Sety, A. Richard Mitchell
The Method Of Quasilinearization And Positivity Of Solutions In Abstract Cones, V. Lakshmikantham, Dolores D. Sety, A. Richard Mitchell
Mathematics Technical Papers - Archive
The method of quasilinearization was first introduced by Bellman (Ref. 1) and was developed further by Kalaba (Ref. 2). More detailed information concerning the method can be found in (Ref. 3). This method has been very useful in providing an analytic approach to obtain approximate solutions of non-linear equations, or more specifically, to derive upper and lower bounds for the solutions.
Survey Courses, Indian Literature, And The Way To Rainy Mountain, Kenneth M. Roemer
Survey Courses, Indian Literature, And The Way To Rainy Mountain, Kenneth M. Roemer
English Faculty Publications - Archive
No abstract provided.
A Nonlinear Variation Of Constants Method For Integro-Differential And Integral Equations, M. E. Lord, Stephen R. Bernfeld
A Nonlinear Variation Of Constants Method For Integro-Differential And Integral Equations, M. E. Lord, Stephen R. Bernfeld
Mathematics Technical Papers - Archive
It is well known that a very important technique in obtaining the asymptotic behavior of solutions of linear and nonlinear ordinary differential equations under perturbations is through the use of the variation of constants formula (see [1] and [14]). Miller [16] used a well known representation formula for perturbed linear Volterra integral equations in terms of the resolvent which has been successfully used in recent years to analyze stability behavior of solutions (see, for example, [12] and [17] and references therein). In addition, Bownds and Cushing [4] obtained another variation of constants formula for linear integral equations utilizing a fundamental …
On The Construction Of A Norm Associated With The Measure Of Noncompactness, Stephen R. Bernfeld, V. Lakshmikantham, Jerome Eisenfeld
On The Construction Of A Norm Associated With The Measure Of Noncompactness, Stephen R. Bernfeld, V. Lakshmikantham, Jerome Eisenfeld
Mathematics Technical Papers - Archive
It is shown that the bounded, nonempty subsets of a reflexive Banach space g can be imbedded in another Banach space B(E) in such a manner so that the measure of noncompactness corresponds to the norm in B(E). The results are applied to ordinary differential equations theory.
Essays On Walter Prescott Webb, Joe B. Frantz, W. Turrentine Jackson, W. Eugene Hollon, George Wolfskill, Walter Jr. Rundell
Essays On Walter Prescott Webb, Joe B. Frantz, W. Turrentine Jackson, W. Eugene Hollon, George Wolfskill, Walter Jr. Rundell
The Walter Prescott Webb Memorial Lectures - Archive
No abstract provided.
Solving Texas Housing Problems : An Intergovernmental Approach, Texas Advisory Commission On Intergovernmental Relations
Solving Texas Housing Problems : An Intergovernmental Approach, Texas Advisory Commission On Intergovernmental Relations
Documents from the State of Texas-Archive
The development and maintenance of adequate shelter for Texas families and individuals has depended historically upon public policies and programs at the federal and local levels. Texas state government has played a passive role while other states in recent years have taken a more active part in trying to assure decent housing for their residents. The state's own 1971 survey of housing conditions in Texas indicated the inadequacy of federal and local government programs at that time to meet housing needs. The Texas Research League study that prompted this survey, furthermore, foresaw the likelihood that housing conditions would worsen unless …
The Extendability And Uniqueness Of Solutions Of Ordinary Differential Equations, Stephen R. Bernfeld
The Extendability And Uniqueness Of Solutions Of Ordinary Differential Equations, Stephen R. Bernfeld
Mathematics Technical Papers - Archive
In a recent paper [1] the author obtained results on the extendability of solutions of perturbed differential equations. The question of the extendability of solutions of differential equations is a fundamental and important property since questions of stability and boundedness require extendability. In this paper we continue our study of extendability of perturbed scalar differential equations. Our somewhat surprising results also extend to the question of uniqueness of the zero solution of perturbed equations satisfying an Osgood condition [4] (See also [2] for recent results on the uniqueness of perturbed systems.) Examples are provided to demonstrate the strength of our …
The University Of Texas At Arlington Graduate Catalog 1976-1977, The University Of Texas At Arlington
The University Of Texas At Arlington Graduate Catalog 1976-1977, The University Of Texas At Arlington
UTA Graduate Catalogs
No abstract provided.
Colonial American Literature: From Wilderness To Independence, Robert Douglas Mead
Colonial American Literature: From Wilderness To Independence, Robert Douglas Mead
Covers, Titles, and Tables: The Formations of American Literary Canons in Anthologies - Archive
Contains Title page, Table of Contents
American Literary Scholarship: An Annual 1974, James Woodress, Lawrence Buell, Nina Baym, G. R. Thompson, Hershel Parker, Bernice Slote, Hamlin Hill, William T. Stafford, Richard M. Ludwig, Karl F. Zender, Jackson R. Bryer, Robert D. Arner, Warren French, David Stouck, Margaret Anne O'Connor, James H. Justus, Richard Crowder, Linda Welshimer Wagner, Jordan Y. Miller, John T. Flanagan, Michael J. Hoffman, Jean Riviere, Hans Galinsky, Rolando Anzilotti, Keiko Beppu, Rolf Lunden
American Literary Scholarship: An Annual 1974, James Woodress, Lawrence Buell, Nina Baym, G. R. Thompson, Hershel Parker, Bernice Slote, Hamlin Hill, William T. Stafford, Richard M. Ludwig, Karl F. Zender, Jackson R. Bryer, Robert D. Arner, Warren French, David Stouck, Margaret Anne O'Connor, James H. Justus, Richard Crowder, Linda Welshimer Wagner, Jordan Y. Miller, John T. Flanagan, Michael J. Hoffman, Jean Riviere, Hans Galinsky, Rolando Anzilotti, Keiko Beppu, Rolf Lunden
Covers, Titles, and Tables: The Formations of American Literary Canons in Anthologies - Archive
Contains Title Page, Copyright Page, and Table of Contents
Reveille 1976 (Uta Yearbook 1976), The University Of Texas At Arlington
Reveille 1976 (Uta Yearbook 1976), The University Of Texas At Arlington
UTA Yearbooks
Archived yearbook of the University of Texas at Arlington or a preceding institution, digitized and preserved by UTA Libraries Special Collection in 2023
Structural Inference On Reliability In A Lognormal Model, Danny D. Dyer
Structural Inference On Reliability In A Lognormal Model, Danny D. Dyer
Mathematics Technical Papers - Archive
The theory of structural inference, as developed by Fraser (1968), is based on a group-theoretic approach using invariant Haar measures to Fisher's fiducial theory. Structural inference theory constructs a unique distribution, conditional on the given sample information only, for the parameters of a measurement model. Based on the structural density for the two-parameter lognormal distribution, the structural density and distribution function for the reliability function are derived. Consequently, expressions for structural point and interval estimates of the reliability function are developed. Approximations for large sample sizes and/or moderately reliable components are also discussed. An example based on lognormal data is …
On The Zeros Of Monotone Operators Of Retarded Type In A Banach Space, Patrick Sutherland, V. Lakshmikantham
On The Zeros Of Monotone Operators Of Retarded Type In A Banach Space, Patrick Sutherland, V. Lakshmikantham
Mathematics Technical Papers - Archive
Recent interest in the Cauchy problem for differential equations in a Banach space [9] has stimulated a similar interest for differential equations of a retarded type in a Banach space. The difficulty in imposing assumptions due to a different range and domain space has been overcome in [4] where existence of solutions is established using a monotoni- city type condition in terms of norm and weaker forms of differential inequalities. The theory of existence of solutions of differential equations has been used in [1,2,5,6,7] to obtain existence of zeros and fixed points for nonlinear operators from E into E. In …
A Survey Of Techniques For Determining Lower Confidence Bounds On Series System Reliability Based On Subsystem Test Data, Danny D. Dyer
A Survey Of Techniques For Determining Lower Confidence Bounds On Series System Reliability Based On Subsystem Test Data, Danny D. Dyer
Mathematics Technical Papers - Archive
A problem of considerable interest and for which a great deal of research has been expended is that of determining lower confidence bounds on series system reliability based on subsystem failure data. With regard to the types of failure data taken on the subsystems, primary consideration is given to binomial (pass-fail) data, exponentially distributed time-to-fail data for both Type I censoring (fixed test times) and Type II censoring (fixed number of failures), or any mixture thereof. In this survey we shall examine optimum solutions whenever they exist, approximate optimum solutions, and nonoptimum solutions. Numerical examples are given to illustrate the …
On The Convergence Of Successive Approximations For Quasi-Nonexpansive Mappings Through Abstract Cones, B. B. Williams, J. C. Bolen
On The Convergence Of Successive Approximations For Quasi-Nonexpansive Mappings Through Abstract Cones, B. B. Williams, J. C. Bolen
Mathematics Technical Papers - Archive
In a recent paper, Petryshyn and Williamson [4] investigated the convergence of successive approximations of quasi- nonexpansive mappings in a Banach space. This paper contains an outline, in chronological order, of the main results concerning the convergence of iteration method and consequently includes a number of references. Perov and Kibenko [3] employed generalized Banach spaces to extend contraction mapping principal and to show the flexibility of such an approach in applications. See also Bernfeld and Lakshmikantham [1]. More recently, Eisenfeld and Lakshmikantham [5,6] proved some fixed point theorems in abstract cones which extend and generalize many known results. In this …
Remarks On Nonlinear Contraction And Comparison Principle In Abstract Cones, V. Lakshmikantham, Jerome Eisenfeld
Remarks On Nonlinear Contraction And Comparison Principle In Abstract Cones, V. Lakshmikantham, Jerome Eisenfeld
Mathematics Technical Papers - Archive
The contraction mapping principle and the Schauder principle can both be viewed as a comparison of maps. For the former one has a condition of the type [see pdf for notation] and for the latter one has a condition of the type [see pdf for notation] where p is the metric and y is the Kuratowski measure of noncompactness. If p is a linear map [see pdf for notation] from the nonnegative reals [see pdf for notation] into itself then the map T satisfying (1.1) is said to be k-contractive and the map satisfying (1.2) is said to be k-set …
On The Existence Of Solutions Of Differential Equations Of Retarded Type In A Banach Space, V. Lakshmikantham, Roger W. Mitchell, A. Richard Mitchell
On The Existence Of Solutions Of Differential Equations Of Retarded Type In A Banach Space, V. Lakshmikantham, Roger W. Mitchell, A. Richard Mitchell
Mathematics Technical Papers - Archive
The existence and uniqueness of solutions of differential equations of retarded type in a Banach space are considered under a monotonicity type condition. The tools that are available for the study of equations without delay pose problems in this case since the domain and the range come from different Banach spaces. To overcome this difficulty, subsets of the domain have to be chosen carefully and weaker forms of differential inequalities have to be employed.
Maximal And Minimal Solutions And Comparison Principle For Differential Equations In Abstract Cones, Roger W. Mitchell, A. Richard Mitchell, V. Lakshmikantham
Maximal And Minimal Solutions And Comparison Principle For Differential Equations In Abstract Cones, Roger W. Mitchell, A. Richard Mitchell, V. Lakshmikantham
Mathematics Technical Papers - Archive
Existence of maximal and minimal solutions for differential equations in abstract cones is established without requiring uniform continuity. Utilizing such a result an abstract comparison principle is developed. The results of the paper significantly improve earlier results of the authors and also simplify the proofs of other known results.
On A Measure Of Nonconvexity And Applications, V. Lakshmikantham, Jerome Eisenfeld
On A Measure Of Nonconvexity And Applications, V. Lakshmikantham, Jerome Eisenfeld
Mathematics Technical Papers - Archive
The measure of noncompactness which was introduced by Kuratowski [8] (in 1930) has now become an important tool in nonlinear analysis (although its value in that regard was not appreciated until much later). Following Kuratowski we introduce a measure of nonconvexity which has many properties in common with the measure of noncompactness and therefore we may now have "convex" where previously we had "compact" in the statements of some theorems.
Statistical Analysis Of Fourier Coefficients In A Restricted Harmonic Dial, Danny D. Dyer
Statistical Analysis Of Fourier Coefficients In A Restricted Harmonic Dial, Danny D. Dyer
Mathematics Technical Papers - Archive
Due to the physical nature of certain periodic data, the harmonic dial points (the Fourier coefficients obtained from harmonic analysis of the data) are sometimes restricted to circular regions in the dialplane. It is proposed that a circular normal distribution (CND) truncated outside a circular region be used to describe the probabilistic behavior of the random phenomena. Recurrence relations for the population moments of a CND truncated outside a circular region are derived. These recurrence relations are used to obtain consistent asymptotically (jointly) normal estimators of the unknown parameters of the distribution. A numerical example based on the harmonic dial …
Erratic Residents Purple Finches Cause 'Pink Sparrow' Winter, Jessie Maye Smith
Erratic Residents Purple Finches Cause 'Pink Sparrow' Winter, Jessie Maye Smith
Jessie Maye Smith Birds and Watchers Columns Collection
No abstract provided.
Perfect Polynomials Over Gf(Q), James R. O'Connell Jr., Jacob T. B. Beard Jr., Karen I. West
Perfect Polynomials Over Gf(Q), James R. O'Connell Jr., Jacob T. B. Beard Jr., Karen I. West
Mathematics Technical Papers - Archive
A monic polynomial [see pdf for notation] is called perfect over GF(q) if and only if the sum [see pdf for notation] of the distinct monic divisors in GF[q,x] of A(x) equals A(x). Principal results characterize all perfect polynomials over GF(p) which split in GF[p,x]. Related results lead to conjectured analogs of the classical problem on the existence of odd perfect numbers.
Vector Lyapunov Functions And Perturbations Of Nonlinear Systems, Marion E. Moore, Roger W. Mitchell
Vector Lyapunov Functions And Perturbations Of Nonlinear Systems, Marion E. Moore, Roger W. Mitchell
Mathematics Technical Papers - Archive
Two recent papers [2,3] have combined the techniques of the Lyapunov method and the nonlinear variation of parameters to study the effects of perturbations of nonlinear differential systems. In this paper, we generalize the results obtained in [2,3] by the use of several Lyapunov functions and the concept of a generalized norm. To convince ourselves that we do have more flexibility in working with the generalized norm and vector Lyapunov functions see [1,4].
Block Diagonalization And Eigenvalues, Jerome Eisenfeld
Block Diagonalization And Eigenvalues, Jerome Eisenfeld
Mathematics Technical Papers - Archive
Let A denote an Algebra with an identity element. Consider an [see pdf for notation] matrix [see pdf for notation] with a partitioning [see pdf for notation] where E and H have respective orders [see pdf for notation] and [see pdf for notation]. We seek to obtain conditions under which A is similar to a matrix D of the form [see pdf for notation] where [see pdf for notation] denotes the zero [see pdf for notation] matrix over A. Some advantage is gained in working in a general algebra. The algebra A may be taken as a Banach algebra of …