LEADER 01140nam0-22003971i-450- 001 990002217030403321 005 20091105155912.0 010 $a0-471-92348-6 010 $a0-471-93532-8 035 $a000221703 035 $aFED01000221703 035 $a(Aleph)000221703FED01 035 $a000221703 100 $a20030910d1990----km-y0itay50------ba 101 0 $aita 102 $aUS 105 $aa---a---001yy 200 1 $a<>introduction to peptide chemistry$fPatrick D. Bailey 210 $aChichester$cWiley$dc1990 215 $avi, 232 p.$cill.$d23 cm 305 $areprinted with corrections 1992, reprinted 1997 & 2001 (0-471-93532-8) 610 0 $aPeptidi 610 0 $aProteine derivate 610 0 $aMacromolecole 676 $a547.756$v20 700 1$aBailey,$bPatrick D.$090853 801 0$aIT$bUNINA$gRICA$2UNIMARC 901 $aBK 912 $a990002217030403321 952 $a80 DSN XII D 39(48)$b696$fFFABC 952 $a547.756-BAI-1$b2253$fSC1 952 $a547.756-BAI-1A$b2252$fSC1 959 $aFFABC 959 $aSC1 996 $aIntroduction to peptide chemistry$9396602 997 $aUNINA LEADER 04661nam 22005175 450 001 9910303448003321 005 20251113210712.0 010 $a981-13-3077-8 024 7 $a10.1007/978-981-13-3077-3 035 $a(CKB)4100000007334855 035 $a(DE-He213)978-981-13-3077-3 035 $a(MiAaPQ)EBC5627115 035 $a(PPN)232962103 035 $a(EXLCZ)994100000007334855 100 $a20181230d2018 u| 0 101 0 $aeng 135 $aurnn|008mamaa 181 $ctxt$2rdacontent 182 $cc$2rdamedia 183 $acr$2rdacarrier 200 10$aAdvances in Summability and Approximation Theory /$fedited by S. A. Mohiuddine, Tuncer Acar 205 $a1st ed. 2018. 210 1$aSingapore :$cSpringer Nature Singapore :$cImprint: Springer,$d2018. 215 $a1 online resource (XIII, 241 p. 10 illus., 9 illus. in color.) 311 08$a981-13-3076-X 327 $aChapter 1. A Survey for Paranormed Sequence Spaces Generated by Infinite Matrices -- Chapter 2. Tauberian Conditions under which Convergence Follows from Statistical Summability by Weighted Means -- Chapter 3. Applications of Fixed Point Theorems and General Convergence in Orthogonal Metric Spaces -- Chapter 4. Application of Measure of Noncompactness to the Infinite Systems of Second-Order Differential Equations in Banach Sequence Spaces c, lp and c0? -- Chapter 5. Infinite Systems of Differential Equations in Banach Spaces Constructed by Fibonacci Numbers -- Chapter 6. Convergence Properties of Genuine Bernstein-Durrmeyer Operators -- Chapter 7. Bivariate Szasz Type Operators Based on Multiple Appell Polynomials -- Chapter 8. Approximation Properties of Chlodowsky Variant of (P, Q) SzAsz?Mirakyan?Stancu Operators -- Chapter 9. Approximation Theorems for Positive Linear Operators Associatedwith Hermite and Laguerre Polynomials -- Chapter 10. On Generalized Picard Integral Operators -- Chapter 11. From Uniform to Statistical Convergence of Binomial-Type Operators -- Chapter 12. Weighted Statistically Uniform Convergence of Bögel Continuous Functions by Positive Linear Operators -- Chapter 13. Optimal Linear Approximation under General Statistical Convergence -- Chapter 14. Statistical Deferred Cesaro Summability Mean Based on (p, q)-Integers with Application to Approximation Theorems -- Chapter 15. Approximation Results for an Urysohn-type Nonlinear Bernstein Operators. 330 $aThis book discusses the Tauberian conditions under which convergence follows from statistical summability, various linear positive operators, Urysohn-type nonlinear Bernstein operators and also presents the use of Banach sequence spaces in the theory of infinite systems of differential equations. It also includes the generalization of linear positive operators in post-quantum calculus, which is one of the currently active areas of research in approximation theory. Presenting original papers by internationally recognized authors, the book is of interest to a wide range of mathematicians whose research areas include summability and approximation theory. One of the most active areas of research in summability theory is the concept of statistical convergence, which is a generalization of the familiar and widely investigated concept of convergence of real and complex sequences, and it has been used in Fourier analysis, probability theory, approximation theory and inother branches of mathematics. The theory of approximation deals with how functions can best be approximated with simpler functions. In the study of approximation of functions by linear positive operators, Bernstein polynomials play a highly significant role due to their simple and useful structure. And, during the last few decades, different types of research have been dedicated to improving the rate of convergence and decreasing the error of approximation. 606 $aSequences (Mathematics) 606 $aApproximation theory 606 $aFunctional analysis 606 $aSequences, Series, Summability 606 $aApproximations and Expansions 606 $aFunctional Analysis 615 0$aSequences (Mathematics) 615 0$aApproximation theory. 615 0$aFunctional analysis. 615 14$aSequences, Series, Summability. 615 24$aApproximations and Expansions. 615 24$aFunctional Analysis. 676 $a515.24 702 $aMohiuddine$b S. A$4edt$4http://id.loc.gov/vocabulary/relators/edt 702 $aAcar$b Tuncer$4edt$4http://id.loc.gov/vocabulary/relators/edt 906 $aBOOK 912 $a9910303448003321 996 $aAdvances in Summability and Approximation Theory$91563862 997 $aUNINA