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         Sequences Series Summability:     more books (24)
  1. Some theorems on Cesaro regular summability method for sequences and series by Wendell Neal, 1969
  2. The Rise and Development of the Theory of Series up to the Early 1820s (Sources and Studies in the History of Mathematics and Physical Sciences) by Giovanni Ferraro, 2010-11-02
  3. Summability of Multi-Dimensional Fourier Series and Hardy Spaces (Mathematics and Its Applications) by Ferenc Weisz, 2002-03-31
  4. Bifurcations and Periodic Orbits of Vector Fields (NATO Science Series C: (closed))
  5. Tauberian Theory: A Century of Developments (Grundlehren der mathematischen Wissenschaften) by Jacob Korevaar, 2010-11-02
  6. Generalized Analytic Automorphic Forms in Hypercomplex Spaces (Frontiers in Mathematics) (Volume 0) by Rolf S. Krausshar, 2004-05-27
  7. The Concrete Tetrahedron: Symbolic Sums, Recurrence Equations, Generating Functions, Asymptotic Estimates (Texts and Monographs in Symbolic Computation) by Manuel Kauers, Peter Paule, 2011-02-27
  8. Functional Equations - Results and Advances (ADVANCES IN MATHEMATICS Volume 3)
  9. A Concise Approach to Mathematical Analysis by Mangatiana A. Robdera, 2003-02-12
  10. Asymptotics of Linear Differential Equations (Mathematics and Its Applications) by M.H. Lantsman, 2010-11-02
  11. Analytic and Elementary Number Theory: A Tribute to Mathematical Legend Paul Erdos (Developments in Mathematics) by Krishnaswami Alladi, P.D.T.A. Elliott, et all 2010-11-02
  12. Classification and Approximation of Periodic Functions (Mathematics and Its Applications) by A.I. Stepanets, 1995-07-31
  13. Fourier Analysis and Approximation of Functions by Roald M. Trigub, Eduard S. Belinsky, 2010-11-02
  14. Walsh Equiconvergence of Complex Interpolating Polynomials (Springer Monographs in Mathematics) by Amnon Jakimovski, Ambikeshwar Sharma, et all 2010-11-02

81. Science Engineering Mathematics And Statistics - McMaster
sequences, series, summability. Approximations and expansions. Fourier analysis.Integral transformations, Operational calculus. Integral equations.
http://library.lib.mcmaster.ca/cat-coll/coll/policies/mas.htm

82. SHELF-MARKS
40, E 85, sequences, series, summability. 41, E 85, Approximations and expansions.42, E 85, Fourier analysis. 43, E 88, Abstract harmonic analysis
http://www.cwi.nl/library/services/class/c2k.html
RELATION CLASSIFICATION CODE - SHELF MARK
Code = code beginning with Shelf mark = shelf mark beginning with Code Shelf mark Description A General N 80 General applied mathematics N 81 General applications in physics B 81 Mathematical history and biography B 83 Collected works C 82 Mathematical logic and foundations C 82 Set theory C 85 Combinatorics C 85 Order, lattices, ordered algebraic structures C 88 General mathematical systems D 82 Number theory D 82 Field theory and polynomials D 84 Commutative rings and algebras G 83 Algebraic geometry D 84 Linear and multilinear algebra; matrix theory D 84 Associative rings and algebras D 84 Nonassociative rings and algebras C 88 Category theory, homological algebra D 84 K-theory D 88 Group theory and generalizations E 88 Topological groups, Lie groups E 81 Real functions E 81 Measure and integration E 82 Functions of a complex variable E 82 Potential theory E 82 Several complex variables and analytic spaces E 84 Special functions F 85 Ordinary differential equations F 86 Partial differential equations F 87 Finite differences and functional equations E 85 Sequences, series, summability

83. Mathematical Subject Classification (MSC 2000)
40XX, sequences, series, summability. 41-XX, Approximations and expansions {Forall approximation theory in the complex domain, see 30Exx, 30E05 and 30E10;
http://wwwbib.mathematik.tu-darmstadt.de/Math-Net/Preprints/MR/MR.html
Preprints
Suchmaske
Suche
Dekanat des Fachbereichs Mathematik
Mathematical Subject Classification (MSC 2000)
Browse the MSC Entire MSC2000 in PDF The Mathematics Subject Classification (MSC) is used to categorize items covered by the two reviewing databases, Mathematical Reviews (MR) and Zentralblatt MATH (Zbl). The MSC is broken down into over 5,000 two-, three-, and five-digit classfications, each corresponding to a discipline of mathematics (e.g., 11 = Number theory; 11B = Sequences and sets; 11B05 = Density, gaps, topology). The current classification system, 2000 Mathematics Subject Classification (MSC2000), is a revision of the 1991 Mathematics Subject Classification, which is the classification that has been used by MR and Zbl since the beginning of 1991. MSC2000 is the result of a collaborative effort by the editors of MR and Zbl to update the classification. The editors acknowledge the many helpful suggestions from the mathematical community during the revision process. Changes at the 2-digit level Conversion Tables
Browse the 2000 MSC
00-XX General 01-XX History and biography [See also the classification number -03 in the other sections] 03-XX Mathematical logic and foundations 04-XX 05-XX 06-XX Order, lattices, ordered algebraic structures [See also

84. CD Policy: Mathematics & Astronomy
sequences, series, summability; Fourier analysis; calculus of variations andoptimal control. Geometry C(1). Convex sets and geometric inequalities;
http://www.wsulibs.wsu.edu/cdc/mathast.html
Collection Development Policies:
Mathematics
Purpose: To support teaching and research through the doctoral level in mathematics and astronomy. As this field considers the library its "laboratory," the Department of Pure and Applied Mathematics has sought to make this a thorough, high quality collection. Publications in these fields are also of interest to those studying and doing research in other scientific and technical fields, to statisticians, and to social scientists.
General Collection Guidelines:
a. Languages: English is the primary language of collection, but purchases are also made in German, French, and Russian. b. Chronological Guidelines: Research interest is primarily in the twentieth century. Books dealing with historical, philosophical, and cultural aspects of mathematics are of interest but receive second priority. c. Geographical Guidelines: Not applicable. d. Treatment of Subject: Lower-division textbooks generally are not purchased. Upper-division textbooks and popular works are acquired selectively. Emphasis is on graduate level texts and research material. e. Types of Materials:

85. Mathematics
Quantum Theory 4/4W Relativity and Gravitational Theory 4/4W sequences, series,summability 3/2E Set Theory 3/2E Statistics 4/2E Statistical Mechanics
http://www.library.upenn.edu/collections/policies/math.html
Library Home Catalogs E-Resources Get Help/Ask Us ... Franklin Catalog Anywhere In e-resource title only Title Keywords (anywhere) Exact phrase (anywhere) Author Journal title Mathematics Printer-Friendly Page Bibliographer: Annette Day, (215) 746-0228, dayannet@pobox.upenn.edu
I. Program Information
Mathematics is both a discipline in itself and a fundamental tool for research in many fields, including the physical and life sciences, computer science and engineering, the social sciences, statistics and business. The Department of Mathematics offers both specialized training in mathematics (through the Ph.D. program) and prepares students for careers in all fields for which mathematics is a fundamental tool. The Department confers about 40-45 bachelor's degrees, 4-5 master's degrees, and 5-6 doctorates per year. Many undergraduate majors have a co-major in one of the physical sciences, engineering, or finance. The research program of the Department is in pure mathematics and concentrates on algebraic geometry, algebraic topology, algebraic number theory, combinatorics and algorithms, logic and programming semantics, representation theory, Riemannian geometry, several complex variables, string theory, and mathematical physics. A concentration in applied mathematics has been started recently.
II. Collection Description

86. Liuc 2004 Copyright
Translate this page On bounded sequences and series convergence in Banach abstract space. for sequence convergence and series summability in Banach abstract space.
http://www.biblio.liuc.it/liucpap/pap69.htm
@import "/css/main-biblio.css"; @import "/css/biblioteca.css"; Biblioteca
Mario Rostoni
Corso Matteotti, 22
21053 Castellanza (VA)
tel. 0331-572.282
fax 0331-572.238
E-mail: [ biblio@liuc.it
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English homepage
Orario
Sabato: 9-13
Direttore:

Piero Cavaleri
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LIUC Papers
N. 69, dicembre 1999 (Serie: Metodi quantitativi, 11) (123 Kb)
On bounded sequences and series convergence in Banach abstract space.
Sommario Sono date due differenti dimostrazioni di una condizione sufficiente per la convergenza delle successioni e la sommabilità delle serie nello spazio di Banach astratto. Tale condizione consiste in una nozione di limitatezza per successioni che risulta essere "più profonda" della nozione ordinaria in ciò: che (a) ogni successione limitata in tale senso più profondo lo è anche nel senso ordinario mentre non vale la proposizione inversa e (b) ogni successione limitata in tale senso più profondo è convergente mentre una successione convergente è limitata in tale senso se e solo se una particolare condizione è verificata. AMS 1991 subject classification. Primary 40A05, 40C05, 40D05, 40G05; secondary 41A65.

87. Bibliothek Des Mathematischen Seminars - MSC 2000 (Grobstruktur)
40 sequences, series, summability 41 Approximations and expansions {For allapproximation theory in the complex domain, see 30E; for all trigonometric
http://www.math.uni-frankfurt.de/lib/msc2000grob.html
Bibliothek des Mathematischen Seminars
2000 Mathematics Subject Classification
The Mathematics Subject Classification (MSC) is used to categorize items covered by the two reviewing databases, Mathematical Reviews (MR) and Zentralblatt MATH (Zbl). The MSC is broken down into over 5,000 two-, three-, and five-digit classfications, each corresponding to a discipline of mathematics (e.g., 11 = Number theory; 11B = Sequences and sets; 11B05 = Density, gaps, topology). The current classification system, 2000 Mathematics Subject Classification (MSC2000), is a revision of the 1991 Mathematics Subject Classification, which is the classification that has been used by MR and Zbl since the beginning of 1991. MSC2000 is the result of a collaborative effort by the editors of MR and Zbl to update the classification. The editors acknowledge the many helpful suggestions from the mathematical community during the revision process.

    00 General
    01 History and biography [See also the classification number -03 in the other sections]
    03 Mathematical logic and foundations
    06 Order, lattices, ordered algebraic structures [See also 18B]

88. Bibliothek Des Mathematischen Seminars - MSC 1991 (Mittelstruktur)
40 sequences, series, summability. 4000 General reference works (handbooks,dictionaries, bibliographies, etc.) 40-01 Instructional exposition (textbooks,
http://www.math.uni-frankfurt.de/lib/msc1991mittel.html
Bibliothek des Mathematischen Seminars
1991 Mathematics Subject Classification (MSC 1991) - Medium
See also the table of main areas
    General
    Instructional exposition (textbooks, tutorial papers, etc.)
    Research exposition (monographs, survey articles)
    00 A General and miscellaneous specific topics General mathematics
    Mathematics for nonmathematicians (engineering, social sciences, etc.)
    Problem books
    Recreational mathematics
    Bibliographies
    Dictionaries and other general reference works
    Formularies
    Philosophy of mathematics, See also 03 A
    Methodology of mathematics, didactics General applied mathematics, For physics, See and Sections 70 through 86 Theory of mathematical modeling General methods of simulation Dimensional analysis Physics (use more specific entries from Sections 70 through 86 when possible) Miscellaneous topics 00 B Conference proceedings and collections of papers Collections of abstracts of lectures Collections of articles of general interest Collections of articles of miscellaneous specific content Proceedings of conferences of general interest Proceedings of conferences of miscellaneous specific interest Festschriften Volumes of selected translations Miscellaneous volumes of translations Collections of reprinted articles, See also

89. Category Browsing Results
PART A MATHEMATICAL PRELIMINARIES Sets Functions sequences and series Complex Convergence and summability of Fourier series Pointwise Convergence
http://opamp.com/cf/browse.cfm?Main=MATHEMATICS&Sub1=WAVELETS

90. Foundations Of Mathematical Analysis: ‹IˆÉš ‰®‘“XBookWeb
Translate this page sequences series of Functions 253(6) Applications to Power series 259(3) Convergence of Fourier series in 308(7) Ra, a + 2p Cesaro summability of
http://bookweb.kinokuniya.co.jp/htmy/0486421740.html
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    Foundations of Mathematical Analysis -US-
    ISBN:0486421740 (Paper cover book)
    Johnsonbaugh, Richard
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  • Foundations šAcademic Title Information DDC: Source:ENG Book Data Full Description This classroom-tested volume offers a definitive look at modern analysis, with views of applications to statistics, numerical analysis, Fourier series, differential equations, mathematical analysis, and functional analysis. A self-contained text, it presents the necessary background on the limit con Table of Contents E-mail: webmaster@kinokuniya.com DATA

91. Coursesf05
sequences, series, summability, uniform convergence. Complex numbers, Taylor series.Application to mathematics, probability.
http://www.bu.edu/cas/honors/coursess05.html
FAll 2005 Honors Program courses Registration Information Registration Form **incoming freshmen: you will receive your Honors Program advisement with your summer orientation faculty member; you do not need to meet with the Honors Program Directors to register for your fall Honors Program course, which will be done during your orientation this summer as part of your overall registration for your BU courses. updated 08/30/05 ANTHROPOLOGY AN 307 Turkey and Middle East in Comparative Perspective (area)
Professor: White
Lecture: MWF 2:00-3:00
Honors Section: W 11:00-12:00
Other Components: None
Division: Social Science
Enrollment limit: 10
Social and cultural diversity of the modern Middle East with particular attention to Turkey. Focus on the interplay of tradition and socio-economic changes that have accord during the twentieth century and their implications for the future. ART HISTORY AH 111 Introduction to Art History I: Antiquity to the Middle Ages
Professor: Kleiner
Lecture: TR 11:00-12:30
Honors Section: T 1:00-2:00 Other Components: None Division: Humanities Enrollment limit: 20 An introduction to art history and the analysis of painting, sculpture, and architecture. Study of masterpieces from prehistoric to medieval times. Focus on monuments of Greece, Rome, and the Middle Ages, with a survey of Egyptian and Near Eastern art.

92. Introduction To Real Analysis II Syllabus
5.0 sequences and series of Functions 5.1 Definitions 6.2 summability ofFourier series 6.3 Convergence of Fourier series 6.4 Orthogonal expansions
http://www.rowan.edu/mars/depts/math/Syllbabi/UND.COURSES/IntReAnII.html
ROWAN UNIVERSITY
Department of Mathematics Syllabus
1701.331 - Introduction to Real Analysis II COURSE DESCRIPTION: 1701.331 Introduction to Real Analysis II 3 s.h.
(Prerequisite: 1701.330 Introduction to Real Analysis I) This course is a continuation of Introduction to Real Analysis I.
The purpose is to extend the student's understanding of basic analysis and the calculus. Topics included are: the mean-value theorem, existence of the Riemann integral, Riemann-Stieltjes integration, infinite series, convergence tests and Fourier series. OBJECTIVE: Students will demonstrate the ability to use rigorous mathematical thought processes in the following areas: sets, functions, sequences and series, limits, continuity, derivatives, integrals and Fourier series. CONTENTS: Mean Value Theorems 1.1 Local Maxima and Minima
1.2 Mean Value Theorem
1.3 Taylor's Theorem Riemann Integral 2.1 Basic definition
2.2 Proof of the existence of the integral
2.3 Fundamental theorem of calculus

93. Vol 5 N 2
Amer M. On the Nerlund’s summability of Trigonometrical Furie series in Gaposhkin V. On the summability of Functional sequences With Chezaro’s Methods.
http://www.viam.hepi.edu.ge/enl_ses/vol5_2.htm
Reports of Enlarged Session of the Seminar of I. Vekua Institute of Applied Mathematics Volume 5, # 2, 1990 This Volume is Dedicated to prof. Z.Chanturia’s Memory. This collection contains the reports which were delivered on April 23-25, 1990 at the section of Theory of Functions Differential Equations of Enlarged Session of the Seminar of I. Vekua Institute of Applied Mathematics. Chairman of seminar
L. Magnaradze
Edited by
L. Gogoladze
C O N T E N T S Ambroladze M. On the Continuous Weight , ortogonal polinoms are unbounded Amer M. On the Nerlund’s Summability of Trigonometrical Furie Series in the Some Functional Spaces. Andrienko V. Approximation of Negative Order of Multiple Ortogonal Series by Rits’s Means. Babaev M-B. Approximation of Product of Functions Smaller-Dimension by Sums. Balashova G. On the imbeddings Theorems of Infinit Order Sobolev Spaces. Baskakov V. On the Linear Approximation of Periodic Continuous and Conjugete Functions. Bochkariov S. Permutations of Periodic Multiple Ortogonal Series. Gadjiev A., Aliev N. B

94. Re: Re: Cesaro Summability
In reply to Re Cesaro summability , posted by Nathan on April 21, 2002 The series SUM a_n has Csum equal to L if its sequence of partial sumes
http://at.yorku.ca/cgi-bin/bbqa?forum=ask_an_analyst_2002;task=show_msg;msg=0011

95. Re: Re: Re: Cesaro Summability
Re Re Cesaro summability by Blake (April 21, 2002) Any other examples ofsequences (or series) which are not convergent but have
http://at.yorku.ca/cgi-bin/bbqa?forum=ask_an_analyst_2002;task=show_msg;msg=0011

96. T.C. Maltepe Üniversitesi
Thesis Field “summability , seriesto-Sequence and series-to-series Transformationsin Topological Groups”,. M.Sci. Ankara University, Faculty of Science,
http://www.maltepe.edu.tr/akademik/fakulteler/fen_edebiyat/fef_eng_cv/huseyin_ca
dqmcodebase = "/script/" Curriculum Vitae
Assist Prof. Hüseyin ÇAKALLI hcakalli@maltepe.edu.tr Özgeçmiþ Web Sayfasý Administration Duties Head of Department of Mathematics, Ph.D.: Ankara University, Faculty of Science, Main Science Branch of Mathematical Analysis, 1983 Thesis Field: “Summability , Series-to-Sequence and Series-to-Series Transformations in Topological Groups”, M.Sci.: Ankara University, Faculty of Science, Main Science Branch of Mathematical Analysis , 1981 Thesis Field: “ Summability, Summability in Topological Vector Spaces”, B.Sci.: Ankara University, 1978, Courses Being Lectured: Functional Analysis, Advanced Topology, Graduation Project II Research Field: Topological Groups, Summability Theory, Publications
1 Çakallý, Hüseyin: “Summability in topological vector spaces”, Fen Fak.Der. special issue 2, Atatürk Üniversitesi, Erzurum 105-114, (1985). Zbl. Math. 611.40012.
2 Çakallý, Hüseyin: “Unbounded operators and net summability in Banach spaces”, Journal of Sciences, Erciyes University, 2, 129-141, (1986).
3 Çakallý, Hüseyin ve Thorpe, Brian: “Cesaro Means in Topological Groups” Ulusal Matematik Sempozyumu ODTÜ, Research Announcement, 31 Aðustos- 2 Eylül 1988.

97. MSC 2000: Classifications Mathématique - Mathematics Subject Classification
39XX Difference and functional equations 40-XX sequences, series, summability41-XX Approximations and expansions 42-XX Fourier analysis
http://math-doc.ujf-grenoble.fr/MSC2000/index_en.html
Mathematics subject Classification 2000 Version française
Simple query by keyword
  • Enter a keyword in english to get the associated codes.
  • key-word :
  • Click on one letter to search from the word index of the MSC 2000. A B C D ... Z
Browse the MSC 2000 from the principal sections
00-XX General
01-XX
History and biography
03-XX
Mathematical logic and foundations
05-XX
Combinatorics
06-XX
Order, lattices, ordered algebraic structures
08-XX
General algebraic systems
11-XX
Number theory
12-XX
Field theory and polynomials
13-XX
Commutative rings and algebras
14-XX
Algebraic geometry 15-XX Linear and multilinear algebra; matrix theory (finite and infinite) 16-XX Associative rings and algebras 17-XX Nonassociative rings and algebras 18-XX Category theory, homological algebra 19-XX K-theory 20-XX Group theory and generalizations 22-XX Topological groups, Lie groups

98. Divergent Series Again.
I can t recall right now whether Borel summability is the same as what I callBernoulli sum a_n is EULER SUMMABLE if the series sum s_n x^n /(n! e^x)
http://www.lns.cornell.edu/spr/1998-12/msg0013609.html
Date Prev Date Next Thread Prev Thread Next ... Thread Index
Divergent series again.

99. KU-SEAS: Courses Offered
sequences. Convergence, divergence of the sequences. Infinite series. Convergenceand divergence of MATH 302 Fourier series and Integrals (3 credits)
http://www.khazar.org/sdepartments/seas/coffered/math.shtml
[an error occurred while processing this directive] The School of Engineering and Applied Science Programs and Degrees
Academic Departments

Courses Offered
Faculty Members

The School of Economics and Management

The School of Law and Social Sciences

The School of Humanities
...
Academic Departments
Courses Offered [SEAS] CHEM - Chemistry ENV - Environmental Engineering CIV - Civil Engineering GEOL - Geology ... CMS - Computer Science MATH - Mathematics EENG - Elictrical Engineering PETE - Petroleum Engineering ENGR - Engineering PHSC - Physics MATH 098: Precalculus (3 credits)
Prerequisite: NONE
Review of Arithmetics. Basic concepts of algebra. Equations. Systems of linear equations. Inequalities. Review of Elementary Euclidean Geometry. Functions and graphing. Inverse functions. Exponential, trigonometric, and logarithmic functions and equations. MATH 101: Calculus I (3 credits)
Prerequisite: MATH 098
Limits of simple functions (polynomial, rational, roots, trigonometric and superpositions of them). Continuity. The Derivative. Maximum-Minimum problems. Curve sketching. Antiderivatives. MATH 104: Advanced Calculus I (3 credits)
Prerequisite: MATH 098
Functions: Limits, Continuity, Derivatives. Taylor's Expansion Formula. Maxima and Minima. Curve sketching. Second derivative tests. L'Hopitals rule. Mean Value Theorems. Antiderivatives. Techniques of integration. The Definite Integral. Applications of the definite integral. Line integrals. Improper Integrals. Functions of Several Variables. Partial derivatives. Maxima and Minima, Saddle-points. Multiple Integrals. Surface Integrals. Infinite Series. Differential Equations.

100. Institute Of Mathematics Of National Academy Of Sciences Of Armenia
CONVERGENCE AND summability OF MULTIPLE FOURIER series. Let $\{\e_{\bn}\}$be a sequence satisfying the condition $0 \e_{\ov m}\le\e_{\bn}$,
http://math.sci.am/Journal/1995_5.html
Journal of Contemporary Mathematical Analysis
1995, Vol. 30, No. 5

CONVERGENCE AND SUMMABILITY OF MULTIPLE FOURIER SERIES.
Collection of Papers
CONTENTS
G. G. Gevorkyan,
On uniqueness of additive functions of dyadic cubes and series by Haar systems, pp. 2-13. Abstract: The paper studies additive functions of dyadic cubes. It is proved, if the distribution function of majorant of dyadic derivative ratio satisfies to some necessary condition and almost everywhere there exists dyadic derivative, then the additive function may be restored by its derivative. The process of restoration is indicated. The receiving results to Haar series are applied. K. A. Navasardian, Universal series by multiple Walsh system, pp. 14-29. Abstract: O. H. Sargsian, Convergence and Gibbs phenomenon for double FourierWalsh series of functions of bounded harmonic variation, pp. 30-46. Abstract: In the paper is proved that if an integrable function $f(x,y)$ has bounded harmonic variation and is continuous at each point of a compact $K$, then the double FourierWalsh series of function $f(x,y)$ uniformly convergence on $K$. Applying this result the Gibbs phenomenon for double FourierWalsh series is investigated. N. A. Talalian

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