00910nam0 2200277 450 00001967420081119150739.088-359-3865-120081119d1975----km-y0itay50------baitaITy-------001yyElementi di geometria analiticaNikolaj Vladimirovic EfimovRomaEditori Riuniti1975243 p.22 cmNuova biblioteca di cultura1442001Nuova biblioteca di culturaKratkij kurs analiticeskoj geometrii<in italiano>33852Geometria analitica516.321Geometrie analiticheEfimov,Nikolai Vladimirovic26208ITUNIPARTHENOPE20081119RICAUNIMARC000019674M 516.3/1M 190DSA2008Kratkij kurs analiticeskoj geometrii33852UNIPARTHENOPE02761nam 2200553 a 450 991014101360332120170810195016.01-282-24271-797866138138311-118-03160-11-118-03059-1(CKB)2670000000077537(EBL)675149(OCoLC)710974982(SSID)ssj0000488276(PQKBManifestationID)11314830(PQKBTitleCode)TC0000488276(PQKBWorkID)10450456(PQKB)10462924(MiAaPQ)EBC675149(EXLCZ)99267000000007753720070723d2009 uy 0engur|n|---|||||txtccrWalls and vaults[electronic resource] a natural science of morals (virtue ethics according to David Hume) /Jordan Howard SobelHoboken, N.J. John Wiley & Sonsc20091 online resource (430 p.)Description based upon print version of record.0-470-12761-9 Includes bibliographical references and indexes.I. Introduction -- Pt. 1. Analysis and metaphysics--semantics, pragmatics, and logic -- II. Virtue and vice -- III. Moral judgments -- IV. Species bias -- Pt. 2. Normative theories -- V. Virtues agreeable and useful -- VI. Hume's theory of right and wrong actions -- Pt. 3. An everywhere relevant distinction -- VII. That species of utility that attends justice -- VIII. The logical possibility of justice utility -- IX. The real possibility of justice utility : how systems with it come to be and are maintained -- Pt. 4. And now at last the "first" question -- X. Our interested obligation to virtue : why be moral?.This unique book provides a modern discussion of David Hume's work in ethical theory and moral judgment Widely regarded as one of the most important philosophers in Western thinking, David Hume contributed significant works that profoundly influenced the study of ethics and morality. Now, in Walls and Vaults, internationally renowned author Jordan Howard Sobel blends Hume's moral theory with his own groundbreaking observations and employs mathematical thought to explore timeless questions about the grounds of morality, the organization of moral principles, and the rationale forVirtueEthicsElectronic books.Virtue.Ethics.170.92Sobel Jordan Howard252325MiAaPQMiAaPQMiAaPQBOOK9910141013603321Walls and vaults2126776UNINA04638nam 2200601 450 991078664180332120230120014536.01-4831-5454-8(CKB)3710000000199928(EBL)1901292(SSID)ssj0001433200(PQKBManifestationID)11791190(PQKBTitleCode)TC0001433200(PQKBWorkID)11413777(PQKB)11520030(MiAaPQ)EBC1901292(EXLCZ)99371000000019992820150122h19821982 uy 0engur|n|---|||||txtccrDifferential equations and numerical mathematics selected papers presented to a national conference held in Novosibirsk, September 1978 /edited by G. I. MarchukFirst English edition.Oxford, England :Pergamon Press,1982.©19821 online resource (165 p.)Description based upon print version of record.1-322-55610-5 0-08-026491-3 Includes bibliographical references at the end of each chapters.Front Cover; Differential Equations and Numerical Mathematics; Copyright Page; Preface; Table of Contents; SECTION A: Cubature Formulae and Functional Analysis; CHAPTER 1. On an analogue of Plancherel's theorem and on the qualitative character of the spectrum of a self-adjoint operator; References; References; CHAPTER 2. Self-adjoint operators in spaces of functions of an infinite number of variables; CHAPTER 3. Multidimensional non-linear spectral boundary value problems and soliton superposition of their asymptotic solutions; 1. A non-linear spectral boundary value problem of Steklov type2. Asymptotic complex-valued solutions, concentrated in the neighbourhood of closed geodesies3. ""Non-linear superposition"" of asymptotic solutions, multidimensional Dirichlet series and real-valued asymptotic solutions; 4. Example; 5. Problem of reflection from a boundary and finite-gap almost periodic solutions; References; CHAPTER 4. Réduction de la dimension dans un probléme de contrôle optimal; Introduction; 1. Position du probléme; 2. Enonce du résultat; 3. Bornes supérieures; 4. Dualité; 5. Bornes inférieures; Références2. The second asymptotic formula3. The domain of validity of formula II; 4. The magnitude of qlIj{k) and the error for large values of q; 5. The first asymptotic formula; 6. Estimation of ζ; 7. The estimation of Σ1; 8. The estimation of Σ2; 9. The estimation of the error of formula I; 10. The estimation of the length of productive intervals for q = 0(k-1/2); References; CHAPTER 8. On certain mathematical problems in hydrodynamics; 1. On the approximation of solenoidal vector fields2. The second problem we should like to consider is the investigation of the decay and rise of vorticity in a moving continuous mediumReferences; CHAPTER 9. On the solvability of the Sturm-Liouville inverse problem on the entire line; 1. Solution of the inverse problem on the entire line by a spectral matrix function; 2. Application to the Korteveg-de Vries equation; References; CHAPTER 10. Asymptotic properties of solutions of partial differential equations; References; CHAPTER 11. Boundary value problems for weakly elliptic systems of differential equations; ReferencesSECTION C: Numerical MathematicsDifferential Equations and Numerical Mathematics contains selected papers presented in a national conference held in Novosibirsk on September 1978. This book, as the conference, is organized into three sections. Section A describes the modern theory of efficient cubature formulas; embedding theorems; and problems of spectral analysis. Section B considers the theoretical questions of partial differential equations, with emphasis on hyperbolic equations and systems, formulations, and methods for nonclassical problems of mathematical physics. Section C addresses the various problems of numerical Differential equationsNumerical analysisFunctional analysisDifferential equations.Numerical analysis.Functional analysis.515.3/5Marchuk G. I(Guriĭ Ivanovich),1925-MiAaPQMiAaPQMiAaPQBOOK9910786641803321Differential equations and numerical mathematics436795UNINA