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Hegel, Georg Wilhelm Friedrich, --- God (Christianity) --- Absolute, The --- Political science --- Absolute, The. --- Political science. --- God (Christianity). --- Hegel, Georg Wilhelm Friedrich (1770-1831) --- Kant, Immanuel (1724-1804) --- Philosophie allemande --- Administration --- Civil government --- Commonwealth, The --- Government --- Political theory --- Political thought --- Politics --- Science, Political --- Social sciences --- State, The --- Christianity --- Trinity --- Metaphysics --- Ontology --- One (The One in philosophy)
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550.93 --- 551.7 --- Geological time --- Geology, Stratigraphic --- #Hist.Geol --- Age of rocks --- Rocks --- Stratigraphic geology --- Physical geology --- Geochronology --- Geochrony --- Time, Geological --- Chronology --- Historical geology --- Sequence stratigraphy --- 551.7 Historical geology. Stratigraphy --- Historical geology. Stratigraphy --- 550.93 Geochronology. Geological dating. Absolute geological age or time determination --- Geochronology. Geological dating. Absolute geological age or time determination --- Age
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Algebra --- 514.763.5 --- 530.12 --- Calculus of tensors --- Quantum theory --- Symmetry (Physics) --- #WSCH:AAS2 --- Invariance principles (Physics) --- Symmetry (Chemistry) --- Conservation laws (Physics) --- Physics --- Quantum dynamics --- Quantum mechanics --- Quantum physics --- Mechanics --- Thermodynamics --- Absolute differential calculus --- Analysis, Tensor --- Calculus, Absolute differential --- Calculus, Tensor --- Tensor analysis --- Tensor calculus --- Geometry, Differential --- Geometry, Infinitesimal --- Vector analysis --- Spinor analysis --- Infinitesimal structures and fields of geometric objects of higher order. Tangent bundles. Jets. Tensors. Tensor fields etc. --- Relativity principle --- Calculus of tensors. --- Quantum theory. --- Symmetry (Physics). --- 530.12 Relativity principle --- 514.763.5 Infinitesimal structures and fields of geometric objects of higher order. Tangent bundles. Jets. Tensors. Tensor fields etc. --- Infinitesimal structures and fields of geometric objects of higher order. Tangent bundles. Jets. Tensors. Tensor fields etc
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On War is the most significant attempt in Western history to understand war, both in its internal dynamics and as an instrument of policy. Since the work's first appearance in 1832, it has been read throughout the world, and has stimulated generations of soldiers, statesmen, and intellectuals.
krijgswetenschappen --- Armed conflict (War) --- Military art and science. --- War. --- Military art and science --- War --- Conflict, Armed (War) --- Fighting --- Hostilities --- Wars --- International relations --- Peace --- Military power --- Military science --- Warfare --- Warfare, Primitive --- Naval art and science --- management --- Polemology --- Frederick the Great. --- Napoleon. --- Napoleonic Wars. --- Vom Kriege. --- absolute war. --- aims. --- art. --- attack. --- battle. --- campaign. --- centers of gravity. --- classic war books. --- communications. --- continuation of politics by other means. --- defense. --- defensive battle. --- engagement. --- fog of war. --- friction. --- ideal war. --- intelligence. --- limited war. --- military forces. --- military genius. --- offensive battle. --- order of battle. --- plans. --- real war. --- retreat. --- science. --- strategy. --- terrain. --- theater. --- theory. --- total defeat. --- total war. --- understanding war. --- victory.
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BMLIK
Sociology of law --- Age group sociology --- Social problems --- armoede --- bejaardenproblematiek --- sociale geschiedenis --- rechtssociologie --- Belgium --- bejaarden --- Support (Domestic relations) --- Parent and child (Law) --- Old age assistance --- Law and legislation --- Health Maintenance Organizations --- Health Services for the Aged --- Poverty. --- Delivery of Health Care --- 316:34 --- -Parent and child (Law) --- -Support (Domestic relations) --- -364.65-053.9 <492> --- Maintenance (Domestic relations) --- Divorce mediation --- Husband and wife --- Desertion and non-support --- Old age benefits --- Economic assistance, Domestic --- Supplemental security income program --- Indigents --- Low Income Population --- Indigency --- Low-Income Population --- Indigent --- Low Income Populations --- Low-Income Populations --- Population, Low Income --- Population, Low-Income --- Populations, Low Income --- Populations, Low-Income --- Working Poor --- economics. --- Rechtssociologie --- -Law and legislation --- 316:34 Rechtssociologie --- -Health Maintenance Organizations --- Poverty --- 364.65-053.9 <492> --- economics --- Absolute Poverty --- Extreme Poverty --- Poverty, Absolute --- Poverty, Extreme --- Federal Poverty Threshold --- Poverty Threshold, Federal --- Poverty Thresholds, Federal --- Thresholds, Federal Poverty --- Federal Poverty Level --- Federal Poverty Levels --- Level, Federal Poverty --- Poverty Level, Federal --- Support (Domestic relations) - Netherlands --- Parent and child (Law) - Netherlands --- Old age assistance - Law and legislation - Netherlands
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For about eight months in 1968 Czechoslovakia underwent rapid and radical changes that were unparalleled in the history of communist reform; in the eight months that followed, those changes were dramatically reversed. H. Gordon Skilling provides a comprehensive analysis of the events of 1968, assessing their significance both for Czechoslovakia and for communism generally. The author's account is based on all available written sources, including unpublished Communist Party documents and interviews conducted in Czechoslovakia in 1967, 1968, and 1969. He examines the historical background, the main reforms and political forces of 1968, international reactions, the Soviet intervention, and the experiment's collapse, concluding with his reasons for regarding the events of the Prague spring as a movement of revolutionary proportions.The author's account is based on all available written sources, including unpublished Communist Party documents and interviews conducted in Czechoslovakia in 1967, 1968, 1969. He examines the historical background, the main reforms and political forces on 1968, international reactions, the Soviet intervention, and the experiment's collapse, concluding with his reasons for regarding the events of the Prague spring as a movement of revolutionary proportions.Originally published in 1976.The Princeton Legacy Library uses the latest print-on-demand technology to again make available previously out-of-print books from the distinguished backlist of Princeton University Press. These editions preserve the original texts of these important books while presenting them in durable paperback and hardcover editions. The goal of the Princeton Legacy Library is to vastly increase access to the rich scholarly heritage found in the thousands of books published by Princeton University Press since its founding in 1905.
-Czechoslovakia --- Czechoslovakia --- History --- Politics and government --- HISTORY / Russia & the Former Soviet Union. --- Absolute war. --- Activism. --- Aleksandr Solzhenitsyn. --- Alexander Dubcek. --- Anti-Party Group. --- Anti-bureaucratic revolution. --- Anti-communism. --- Anti-imperialism. --- Bourgeois nationalism. --- Bratislava. --- Brezhnev Doctrine. --- Censorship. --- Censure. --- Central Committee. --- Chronicle of Current Events. --- Comecon. --- Communist International. --- Communist Party of Slovakia. --- Controversial discussions. --- Counter-revolutionary. --- Criticism. --- Czechoslovakia. --- Czechs. --- Days of May. --- De-Stalinization. --- Dean Rusk. --- Demagogue. --- Democratization. --- Diktat. --- Economic democracy. --- Ernest Gellner. --- Ferdinand Peroutka. --- Flexible response. --- Foreign policy. --- German occupation of Czechoslovakia. --- Hungarian Revolution of 1956. --- Imperialism. --- Imre Nagy. --- János Kádár. --- Khrushchevism. --- Little Entente. --- Market socialism. --- Marxism–Leninism. --- Mehmet Shehu. --- Military occupation. --- Motion of no confidence. --- Nationality. --- Nazi propaganda. --- New Course. --- New Departure (Democrats). --- New Economic Policy. --- New class. --- Nonviolent revolution. --- Original position. --- Ostpolitik. --- Peaceful coexistence. --- Police action. --- Political party. --- Politics. --- Popular sovereignty. --- Prague Spring. --- Presidium. --- Proletarian internationalism. --- Protectionism. --- Public diplomacy. --- Quiet Revolution. --- Reformism. --- Reprisal. --- Revisionism (Marxism). --- Revival Process. --- Revolution. --- Robert C. Tucker. --- Samizdat. --- Slovak National Council. --- Slovakia. --- Slovaks. --- Socialism with a human face. --- Socialist Unity Party of Germany. --- Socialist state. --- Sovereignty. --- Soviet Empire. --- Soviet Union. --- Stalinism. --- Statute. --- Subversion. --- Superiority (short story). --- Svazarm. --- Svoboda (political party). --- That Justice Be Done. --- The Future of Socialism. --- The Two Thousand Words. --- Titoism. --- Untouchability. --- Veto. --- Václav Havel. --- War. --- Warsaw Pact. --- West Germany. --- World Trade Organization. --- Yevgeny Yevtushenko.
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The application by Fadeev and Pavlov of the Lax-Phillips scattering theory to the automorphic wave equation led Professors Lax and Phillips to reexamine this development within the framework of their theory. This volume sets forth the results of that work in the form of new or more straightforward treatments of the spectral theory of the Laplace-Beltrami operator over fundamental domains of finite area; the meromorphic character over the whole complex plane of the Eisenstein series; and the Selberg trace formula.CONTENTS: 1. Introduction. 2. An abstract scattering theory. 3. A modified theory for second order equations with an indefinite energy form. 4. The Laplace-Beltrami operator for the modular group. 5. The automorphic wave equation. 6. Incoming and outgoing subspaces for the automorphic wave equations. 7. The scattering matrix for the automorphic wave equation. 8. The general case. 9. The Selberg trace formula.
Harmonic analysis. Fourier analysis --- Automorphic functions --- Scattering (Mathematics) --- Fonctions automorphes --- Dispersion (Mathématiques) --- Automorphic functions. --- Scattering (Mathematics). --- Dispersion (Mathématiques) --- Selberg, Formule de trace de --- Selberg trace formula --- Eisenstein series --- Eisenstein, Séries d' --- Scattering theory (Mathematics) --- Boundary value problems --- Differential equations, Partial --- Scattering operator --- Fuchsian functions --- Functions, Automorphic --- Functions, Fuchsian --- Functions of several complex variables --- Absolute continuity. --- Algebra. --- Analytic continuation. --- Analytic function. --- Annulus (mathematics). --- Asymptotic distribution. --- Automorphic function. --- Bilinear form. --- Boundary (topology). --- Boundary value problem. --- Bounded operator. --- Calculation. --- Cauchy sequence. --- Change of variables. --- Complex plane. --- Conjugacy class. --- Convolution. --- Cusp neighborhood. --- Cyclic group. --- Derivative. --- Differential equation. --- Differential operator. --- Dimension (vector space). --- Dimensional analysis. --- Dirichlet integral. --- Dirichlet series. --- Eigenfunction. --- Eigenvalues and eigenvectors. --- Eisenstein series. --- Elliptic operator. --- Elliptic partial differential equation. --- Equation. --- Equivalence class. --- Even and odd functions. --- Existential quantification. --- Explicit formula. --- Explicit formulae (L-function). --- Exponential function. --- Fourier transform. --- Function space. --- Functional analysis. --- Functional calculus. --- Fundamental domain. --- Harmonic analysis. --- Hilbert space. --- Hyperbolic partial differential equation. --- Infinitesimal generator (stochastic processes). --- Integral equation. --- Integration by parts. --- Invariant subspace. --- Laplace operator. --- Laplace transform. --- Lebesgue measure. --- Linear differential equation. --- Linear space (geometry). --- Matrix (mathematics). --- Maximum principle. --- Meromorphic function. --- Modular group. --- Neumann boundary condition. --- Norm (mathematics). --- Null vector. --- Number theory. --- Operator theory. --- Orthogonal complement. --- Orthonormal basis. --- Paley–Wiener theorem. --- Partial differential equation. --- Perturbation theory (quantum mechanics). --- Perturbation theory. --- Primitive element (finite field). --- Principal component analysis. --- Projection (linear algebra). --- Quadratic form. --- Removable singularity. --- Representation theorem. --- Resolvent set. --- Riemann hypothesis. --- Riemann surface. --- Riemann zeta function. --- Riesz representation theorem. --- Scatter matrix. --- Scattering theory. --- Schwarz reflection principle. --- Selberg trace formula. --- Self-adjoint. --- Semigroup. --- Sign (mathematics). --- Spectral theory. --- Subgroup. --- Subsequence. --- Summation. --- Support (mathematics). --- Theorem. --- Trace class. --- Trace formula. --- Unitary operator. --- Wave equation. --- Weighted arithmetic mean. --- Winding number. --- Eisenstein, Séries d'. --- Analyse harmonique
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