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Introduction To Real Analysis

Please refer to the section BELOW (and NOT ABOVE) this line for the product details – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – Title:Introduction To Real AnalysisISBN13:9780367683931ISBN10:0367683938Author:Stoll, Manfred (Author)Description:This Classic Textbook Has Been Used Successfully By Instructors And Students For Nearly Three Decades This Timely New Edition Offers Minimal Yet Notable Changes While Retaining All The Elements, Presentation, And Accessible Exposition Of Previous Editions A List Of Updates Is Found In The Preface To This Edition This Text Is Based On The Author’s Experience In Teaching Graduate Courses And The Minimal Requirements For Successful Graduate Study The Text Is Understandable To The Typical Student Enrolled In The Course, Taking Into Consideration The Variations In Abilities, Background, And Motivation Chapters One Through Six Have Been Written To Be Accessible To The Average Student, W Hile At The Same Time Challenging The More Talented Student Through The Exercises Chapters Seven Through Ten Assume The Students Have Achieved Some Level Of Expertise In The Subject In These Chapters, The Theorems, Examples, And Exercises Require Greater Sophistication And Mathematical Maturity For Full Understanding In Addition To The Standard Topics The Text Includes Topics That Are Not Always Included In Comparable Texts Chapter 6 Contains A Section On The Riemann-Stieltjes Integral And A Proof Of Lebesgue’s T Heorem Providing Necessary And Sufficient Conditions For Riemann Integrability Chapter 7 Also Includes A Section On Square Summable Sequences And A Brief Introduction To Normed Linear Spaces C Hapter 8 Contains A Proof Of The Weierstrass Approximation Theorem Using The Method Of Aapproximate Identities The Inclusion Of Fourier Series In The Text Allows The Student To Gain Some Exposure To This Important Subject The Final Chapter Includes A Detailed Treatment Of Lebesgue Measure And The Lebesgue Integral, Using Inner And Outer Measure The Exercises At The End Of Each Section Reinforce The Concepts Notes Provide Historical Comments Or Discuss Additional Topics Binding:Paperback, PaperbackPublisher:CRC PressPublication Date:2023-07-03Weight:0 lbsDimensions:Number of Pages:582Language:English

Foundations Of Analysis

Please refer to the section BELOW (and NOT ABOVE) this line for the product details – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – – Title:Foundations Of AnalysisISBN13:9780486462967ISBN10:048646296XAuthor:Belding, David F. (Author), Mitchell, Kevin J. (Author)Description:This Introduction To Basic Analysis Presents A Careful Development Of The Real Number System And The Theory Of Calculus On The Real Line, Extending The Theory To Real And Complex Planes Designed As A First Encounter With Rigorous, Formal Mathematics For Students With One Year Of Calculus, The Work Features Extended Discussions Of Key Ideas And Detailed Proofs Of Difficult Theorems Authors David F Belding And Kevin J Mitchell Are Professors Of Math At Hobart And William Smith Colleges In Geneva, New York Their Approach Emphasizes The Connections Between Ideas, Rather Than Rote, Computational Aspects Of Calculus Their Two-Part Treatment Begins With The Real Number System And Covers Functions, Limits, And Continuity, As Well As Differentiation And Integration And Aspects Of Sequences And Series The Second Part Explores Calculus In Two Dimensions In Addition To Line Integrals And Green’s Theorem The Text Concludes With A Concise Survey Of Complex Analysis Binding:Paperback, PaperbackPublisher:DOVER PUBN INCPublication Date:2008-02-29Weight:1.23 lbsDimensions:1.2” H x 9.2” L x 6.2” WNumber of Pages:427Language:English