01270nam 2200349z- 450 991068956650332120161209101600.0(CKB)5860000000026813(BIP)008156660(EXLCZ)99586000000002681320220406c2002uuuu -u- -engIntegrating prescription drugs into Medicare hearing before the Committee on Ways and Means, House of Representatives, One Hundred Seventh Congress, second session, April 17, 20021 online resource (iii, 122 p.) ill0-16-068676-8 Integrating prescription drugs into Medicare MedicareOlder peoplePharmaceutical assistanceUnited StatesPharmaceutical services insuranceUnited StatesMedicareOlder peoplePhysiciansMedicalSocial scienceMedicare.Older peoplePharmaceutical assistancePharmaceutical services insuranceUnited States, Congress House Committee on Ways and Means Staff,othBOOK9910689566503321Integrating prescription drugs into Medicare3123534UNINA03072nam 22005295 450 991037005890332120211110141658.0981-329-212-110.1007/978-981-32-9212-3(CKB)4100000009374910(DE-He213)978-981-32-9212-3(MiAaPQ)EBC5905246(EXLCZ)99410000000937491020190925d2020 u| 0engurnn#008mamaatxtrdacontentcrdamediacrrdacarrierPopulation and Sustainable Development in India /by Aalok Ranjan Chaurasia1st ed. 2020.Singapore :Springer Singapore :Imprint: Springer,2020.1 online resource (IX, 255 p. 23 illus., 19 illus. in color.)981-329-211-3 Chapter 1. Introduction -- Chapter 2. Population Transition 1950-2015 -- Chapter 3. Population Growth 2015-2100 -- Chapter 4. Fertility Transition 1990-2010 -- Chapter 5. Child survival 1971-2015 -- Chapter 6. Economic Growth 1951-2012 -- Chapter 7. Demographic Dividend 2001-2011 -- Chapter 8. Human Deprivation in Villages -- Chapter 9. Child deprivation in States -- Chapter 10. Female Work Participation in Villages -- Chapter 11. Population Effects of the Environment.This book addresses central issues related to population and sustainable development in India, the second most populous country in the world. Using the latest available source of data in the context of the United Nations 2030 Sustainable Development Agenda, it analyzes the current state of development in India in terms of economic growth, social inclusion, and environmental protection, especially focusing on the role of population. The respective chapters explore various aspects, but mainly focus on promoting greater sustainability in terms of population growth, child survival, and economic growth. As such, the book will be of interest to students, researchers, and policymakers in the fields of population studies, economics, and international development. .DemographyEconomic developmentSustainable developmentDemographyhttps://scigraph.springernature.com/ontologies/product-market-codes/X25000Development Studieshttps://scigraph.springernature.com/ontologies/product-market-codes/913000Sustainable Developmenthttps://scigraph.springernature.com/ontologies/product-market-codes/U34000Demography.Economic development.Sustainable development.Demography.Development Studies.Sustainable Development.304.6Chaurasia Aalok Ranjanauthttp://id.loc.gov/vocabulary/relators/aut851678MiAaPQMiAaPQMiAaPQBOOK9910370058903321Population and Sustainable Development in India1901692UNINA05231nam 2200661 a 450 991082660690332120240404153807.01-282-75812-89786612758126981-4273-73-2(CKB)2490000000001656(EBL)1681613(OCoLC)729020097(SSID)ssj0000421017(PQKBManifestationID)12147331(PQKBTitleCode)TC0000421017(PQKBWorkID)10407879(PQKB)10530152(WSP)00000559 (Au-PeEL)EBL1681613(CaPaEBR)ebr10422301(CaONFJC)MIL275812(MiAaPQ)EBC1681613(EXLCZ)99249000000000165620100517d2009 uy 0engur|n|---|||||txtccrIntroduction to mathematical elasticity /Leonid P. Lebedev, Michael J. Cloud1st ed.Hackensack, N.J. World Scientificc20091 online resource (317 p.)Description based upon print version of record.981-4273-72-4 Includes bibliographical references and index.Contents; Foreword; Preface; Some Notation; 1. Models and Ideas of Classical Mechanics; 1.1 Orientation; 1.2 Some Words on the Fundamentals of Our Subject; 1.3 Metric Spaces and Spaces of Particles; 1.4 Vectors and Vector Spaces; 1.5 Normed Spaces and Inner Product Spaces; 1.6 Forces; 1.7 Equilibrium and Motion of a Rigid Body; 1.8 D'Alembert's Principle; 1.9 The Motion of a System of Particles; 1.10 The Rigid Body; 1.11 Motion of a System of Particles; Comparison of Trajectories; Notion of Operator; 1.12 Matrix Operators and Matrix Equations; 1.13 Complete Spaces; 1.14 Completion Theorem1.15 Lebesgue Integration and the Lp Spaces1.16 Orthogonal Decomposition of Hilbert Space; 1.17 Work and Energy; 1.18 Virtual Work Principle; 1.19 Lagrange's Equations of the Second Kind; 1.20 Problem of Minimum of a Functional; 1.21 Hamilton's Principle; 1.22 Energy Conservation Revisited; 2. Simple Elastic Models; 2.1 Introduction; 2.2 Two Main Principles of Equilibrium and Motion for Bodies in Continuum Mechanics; 2.3 Equilibrium of a Spring; 2.4 Equilibrium of a String; 2.5 Equilibrium Boundary Value Problems for a String2.6 Generalized Formulation of the Equilibrium Problem for a String2.7 Virtual Work Principle for a String; 2.8 Riesz Representation Theorem; 2.9 Generalized Setup of the Dirichlet Problem for a String; 2.10 First Theorems of Imbedding; 2.11 Generalized Setup of the Dirichlet Problem for a String, Continued; 2.12 Neumann Problem for the String; 2.13 The Generalized Solution of Linear Mechanical Problems and the Principle of Minimum Total Energy; 2.14 Nonlinear Model of a Membrane; 2.15 Linear Membrane Theory: Poisson's Equation2.16 Generalized Setup of the Dirichlet Problem for a Linear Membrane2.17 Other Membrane Equilibrium Problems; 2.18 Banach's Contraction Mapping Principle; 3. Theory of Elasticity: Statics and Dynamics; 3.1 Introduction; 3.2 An Elastic Bar Under Stretching; 3.3 Bending of a beam; 3.4 Generalized Solutions to the Equilibrium Problem for a Beam; 3.5 Generalized Setup: Rough Qualitative Discussion; 3.6 Pressure and Stresses; 3.7 Vectors and Tensors; 3.8 The Cauchy Stress Tensor, Continued; 3.9 Basic Tensor Calculus in Curvilinear Coordinates; 3.10 Euler and Lagrange Descriptions of Continua3.11 Strain Tensors3.12 The Virtual Work Principle; 3.13 Hooke's Law in Three Dimensions; 3.14 The Equilibrium Equations of Linear Elasticity in Displacements; 3.15 Virtual Work Principle in Linear Elasticity; 3.16 Generalized Setup of Elasticity Problems; 3.17 Existence Theorem for an Elastic Body; 3.18 Equilibrium of a Free Elastic Body; 3.19 Variational Methods for Equilibrium Problems; 3.20 A Brief but Important Remark; 3.21 Countable Sets and Separable Spaces; 3.22 Fourier Series; 3.23 Problem of Vibration for Elastic Structures; 3.24 Self-Adjointness of A and Its Consequences3.25 Compactness of A This book provides the general reader with an introduction to mathematical elasticity, by means of general concepts in classic mechanics, and models for elastic springs, strings, rods, beams and membranes. Functional analysis is also used to explore more general boundary value problems for three-dimensional elastic bodies, where the reader is provided, for each problem considered, a description of the deformation; the equilibrium in terms of stresses; the constitutive equation; the equilibrium equation in terms of displacements; formulation of boundary value problems; and variational principlElasticityElasticity.531.382531.3820151531/.3820151Lebedev L. P1089225Cloud Michael J41158MiAaPQMiAaPQMiAaPQBOOK9910826606903321Introduction to mathematical elasticity4026048UNINA