close
1.

図書
図書
1. Statistics of extremes
by E.J. Gumbel
出版情報: New York : Columbia University Press, 1958  xx, 375 p. ; 24 cm
所蔵情報: loading…
目次情報: 続きを見る
Aims and Tools / Chapter 1：
Aims / 1.0.：
Conditions / 1.0.1.：
History / 1.0.2.：
The Flood Problem / 1.0.3.：
Methodology / 1.0.4.：
Arrangement of Contents / 1.0.5.：
General Tools / 1.1.：
Linear Transformations / 1.1.1.：
Other Transformations / 1.1.2.：
Symmetry / 1.1.3.：
Measures of Dispersion / 1.1.4.：
Moments / 1.1.5.：
Generating Function / 1.1.6.：
Convolution / 1.1.7.：
The Gamma Function / 1.1.8.：
The Logarithmic Normal Distribution / 1.1.9.：
Specific Tools / 1.2.：
Problems / 1.2.0.：
The Intensity Function / 1.2.1.：
The Distribution of Repeated Occurrences / 1.2.2.：
Analysis of Return Periods / 1.2.3.：
"Observed" Distributions / 1.2.4.：
Construction of Probability Papers / 1.2.5.：
The Plotting Problem / 1.2.6.：
Conditions for Plotting Positions / 1.2.7.：
Fitting Straight Lines on Probability Papers / 1.2.8.：
Application to the Normal Distribution / 1.2.9.：
Order Statistics and Their Exceedances / Chapter 2：
Order Statistics / 2.1.：
Distributions / 2.1.0.：
Averages / 2.1.2.：
Distribution of Frequencies / 2.1.3.：
Asymptotic Distribution of mth Central Values / 2.1.4.：
The Order Statistic with Minimum Variance / 2.1.5.：
Control Band / 2.1.6.：
Joint Distribution of Order Statistics / 2.1.7.：
Distribution of Distances / 2.1.8.：
The Distribution of Exceedances / 2.2.：
Introduction / 2.2.0.：
Distribution of the Number of Exceedances / 2.2.1.：
The Median / 2.2.2.：
The Probability of Exceedances as Tolerance Limit / 2.2.4.：
Extrapolation from Small Samples / 2.2.5.：
Normal and Rare Exceedances / 2.2.6.：
Frequent Exceedances / 2.2.7.：
Summary / 2.2.8.：
Exact Distribution of Extremes / Chapter 3：
Averages of Extremes / 3.1.：
Exact Distributions / 3.1.0.：
Return Periods of Largest and Large Values / 3.1.2.：
Quantiles of Extremes / 3.1.3.：
Characteristic Extremes / 3.1.4.：
The Extremal Intensity Function / 3.1.5.：
The Mode / 3.1.6.：
The Maximum of the Mean Largest Value / 3.1.7.：
Extremal Statistics / 3.2.：
Absolute Extreme Values / 3.2.0.：
Exact Distribution of Range / 3.2.2.：
The Mean Range / 3.2.3.：
The Range as Tolerance Limit / 3.2.4.：
The Maximum of the Mean Range / 3.2.5.：
Exact Distribution of the Midrange / 3.2.6.：
Asymptotic Independence of Extremes / 3.2.7.：
The Extremal Quotient / 3.2.8.：
Analytical Study of Extremes / Chapter 4：
The Exponential Type / 4.1.：
Largest Value for the Exponential Distribution / 4.1.0.：
Order Statistics for the Exponential Distribution / 4.1.2.：
L'Hopital's Rule / 4.1.3.：
Definition of the Exponential Type / 4.1.4.：
The Three Classes / 4.1.5.：
The Logarithmic Trend / 4.1.6.：
The Characteristic Product / 4.1.7.：
Extremes of the Exponential Type / 4.2.：
The Logistic Distribution / 4.2.0.：
Normal Extremes, Numerical Values / 4.2.2.：
Analysis of Normal Extremes / 4.2.3.：
Normal Extreme Deviates / 4.2.4.：
Gamma Distribution / 4.2.5.：
Logarithmic Normal Distribution / 4.2.6.：
The Normal Distribution as a Distribution of Extremes / 4.2.7.：
The Cauchy Type / 4.3.：
The Exponential Type and the Existence of Moments / 4.3.0.：
Pareto's Distribution / 4.3.2.：
Definition of the Pareto and the Cauchy Types / 4.3.3.：
Extremal Properties / 4.3.4.：
Other Distributions without Moments / 4.3.5.：
The First Asymptotic Distribution / 4.3.6.：
The Three Asymptotes / 5.1.：
Preliminary Derivation / 5.1.0.：
The Stability Postulate / 5.1.2.：
Outline of Other Derivations / 5.1.3.：
Interdependence / 5.1.4.：
The Double Exponential Distribution / 5.2.：
Derivations / 5.2.0.：
The Methods of Cramer and Von Mises / 5.2.2.：
Mode and Median / 5.2.3.：
Generating Functions / 5.2.4.：
Standard and Mean Deviations / 5.2.5.：
Probability Paper and Return Period / 5.2.6.：
Comparison with Other Distributions / 5.2.7.：
Barricelli's Generalization / 5.2.8.：
Extreme Order Statistics / 5.3.：
Distribution of the MTH Extreme / 5.3.0.：
Probabilities of the mth Extreme / 5.3.2.：
Cramer's Distribution of MTH Extremes / 5.3.3.：
Extreme Distances / 5.3.5.：
The Largest Absolute Value and the Two Sample Problem / 5.3.6.：
Uses of the First Asymptote / Chapter 6：
Order Statistics from the Double Exponential Distribution / 6.1.：
Maxima of Largest Values / 6.1.0.：
Minima of Largest Values / 6.1.2.：
Consecutive Modes / 6.1.3.：
Consecutive Means and Variances / 6.1.4.：
Standard Errors / 6.1.5.：
Extension of the Control Band / 6.1.6.：
The Control Curve of Dick and Darwin / 6.1.7.：
Estimation of Parameters / 6.2.：
Exponential and Normal Extremes / 6.2.0.：
Use of Order Statistics / 6.2.2.：
Estimates for Probability Paper / 6.2.3.：
Sufficient Estimation Functions / B. F. Kimball6.2.4.：
Maximum Likelihood Estimations / 6.2.5.：
Approximate Solutions / 6.2.6.：
Asymptotic Variance of a Forecast / 6.2.7.：
Numerical Examples / 6.3.：
Floods / 6.3.0.：
The Design Flood / 6.3.2.：
Meteorological Examples / 6.3.3.：
Application to Aeronautics / 6.3.4.：
Oldest Ages / 6.3.5.：
Breaking Strength / 6.3.6.：
Breakdown Voltage / 6.3.7.：
Applications to Naval Engineering / 6.3.8.：
An Application to Geology / 6.3.9.：
The Second and Third Asymptotes / Chapter 7：
The Second Asymptote / 7.1.：
Frechet's Derivation / 7.1.0.：
Averages and Moments / 7.1.2.：
Estimation of the Parameters / 7.1.4.：
The Increase of the Extremes / 7.1.5.：
Generalization / 7.1.6.：
Applications / 7.1.7.：
The Third Asymptote / 7.1.8.：
The Von Mises Derivation / 7.2.0.：
Other Derivations / 7.2.2.：
Averages and Moments of Smallest Values / 7.2.3.：
Special Cases / 7.2.4.：
The 15 Relations Among the 3 Asymptotes / 7.2.5.：
Applications of the Third Asymptote / 7.3.：
Estimation of the Three Parameters / 7.3.0.：
Estimation of Two Parameters / 7.3.2.：
Analytical Examples / 7.3.3.：
Droughts / 7.3.4.：
Fatigue Failures / 7.3.5.：
The Range / Chapter 8：
Asymptotic Distributions of Range and Midrange / 8.1.：
The Range of Minima / 8.1.0.：
Generating Function of the Range / 8.1.2.：
The Reduced Range / 8.1.3.：
Asymptotic Distribution of the Midrange / 8.1.4.：
A Bivariate Transformation / 8.1.5.：
Asymptotic Distribution of the Range / 8.1.6.：
Boundary Conditions / 8.1.7.：
Extreme Ranges / 8.1.8.：
Extremal Quotient and Geometric Range / 8.1.9.：
Definitions / 8.2.0.：
The Geometric Range / 8.2.2.：
The Midrange / 8.3.：
The Parameters in the Distribution of Range / 8.3.2.：
Normal Ranges / 8.3.3.：
Estimation of Initial Standard Deviation / 8.3.4.：
Climatological Examples / 8.3.5.：
Bibliography
Index
Aims and Tools / Chapter 1：
Aims / 1.0.：
Conditions / 1.0.1.：
2.

図書
図書
2. 2nd International Symposium on Information Theory, Tsahkadsor, Armenia, USSR, September 2-8, 1971 : [papers]
edited by B.N. Petrov and F. Csáki
出版情報: Budapest : Akadémiai Kiadó, 1973  451 p. ; 25 cm
所蔵情報: loading…
3.

図書
図書
3. Stochastic finance : an introduction in discrete time
Hans Föllmer, Alexander Schied
出版情報: Berlin : W. de Gruyter, 2002  ix, 422 p. ; 25 cm
シリーズ名: De Gruyter studies in mathematics ; 27
所蔵情報: loading…
目次情報: 続きを見る
Introduction
Mathematical finance in one period / I：
Arbitrage theory / 1：
Assets, portfolios, and arbitrage opportunities / 1.1：
Absence of arbitrage and martingale measures / 1.2：
Derivative securities / 1.3：
Complete market models / 1.4：
Geometric characterization of arbitrage-free models / 1.5：
Contingent initial data / 1.6：
Preferences / 2：
Preference relations and their numerical representation / 2.1：
Von Neumann-Morgenstern representation / 2.2：
Expected utility / 2.3：
Uniform preferences / 2.4：
Robust preferences on asset profiles / 2.5：
Probability measures with given marginals / 2.6：
Optimality and equilibrium / 3：
Portfolio optimization and the absence of arbitrage / 3.1：
Exponential utility and relative entropy / 3.2：
Optimal contingent claims / 3.3：
Microeconomic equilibrium / 3.4：
Monetary measures of risk / 4：
Risk measures and their acceptance sets / 4.1：
Robust representation of convex risk measures / 4.2：
Convex risk measures on L[infinity] / 4.3：
Value at Risk / 4.4：
Measures of risk in a financial market / 4.5：
Shortfall risk / 4.6：
Dynamic hedging / II：
Dynamic arbitrage theory / 5：
The multi-period market model / 5.1：
Arbitrage opportunities and martingale measures / 5.2：
European contingent claims / 5.3：
Complete markets / 5.4：
The binomial model / 5.5：
Convergence to the Black-Scholes price / 5.6：
American contingent claims / 6：
Hedging strategies for the seller / 6.1：
Stopping strategies for the buyer / 6.2：
Arbitrage-free prices / 6.3：
Lower Snell envelopes / 6.4：
Superhedging / 7：
P-supermartingales and upper Snell envelopes / 7.1：
Uniform Doob decomposition / 7.2：
Superhedging of American and European claims / 7.3：
Superhedging with derivatives / 7.4：
Efficient hedging / 8：
Quantile hedging / 8.1：
Hedging with minimal shortfall risk / 8.2：
Hedging under constraints / 9：
Absence of arbitrage opportunities / 9.1：
Upper Snell envelopes / 9.2：
Superhedging and risk measures / 9.4：
Minimizing the hedging error / 10：
Local quadratic risk / 10.1：
Minimal martingale measures / 10.2：
Variance-optimal hedging / 10.3：
Appendix
Convexity / A.1：
Absolutely continuous probability measures / A.2：
The Neyman-Pearson lemma / A.3：
The essential supremum of a family of random variables / A.4：
Spaces of measures / A.5：
Some functional analysis / A.6：
Introduction
Mathematical finance in one period / I：
Arbitrage theory / 1：
4.

図書
図書
4. The theory of functions of a real variable and the theory of Fourier's series (v. 1 ; v. 2)
by E.W. Hobson
出版情報: New York : Dover Publications, 1957  2 v. ; 22 cm
所蔵情報: loading…
5.

図書
図書
5. Quantum mechanics (v. 1 : gw - v. 2 : us)
A. Galindo, P. Pascual ; translated by J.D. García and L. Alvarez-Gaumé
出版情報: Berlin ; Tokyo : Springer-Verlag, c1990-c1991  2 v. ; 25 cm
シリーズ名: Texts and monographs in physics
所蔵情報: loading…
6.

図書
図書
6. Profinite groups
Luis Ribes, Pavel Zalesskii
出版情報: Berlin ; Tokyo : Springer, c2000  xiv, 435 p. ; 25 cm
シリーズ名: Ergebnisse der Mathematik und ihrer Grenzgebiete ; 3. Folge, v. 40
所蔵情報: loading…
目次情報: 続きを見る
Preface
Inverse and Direct Limits / 1：
Inverse or Projective Limits / 1.1：
Direct or Inductive Limits / 1.2：
Notes, Comments and Further Reading / 1.3：
Profinite Groups / 2：
Pro- <$>{\cal C}<$> Groups / 2.1：
Basic Properties of Pro- <$>{\cal C}<$> Groups / 2.2：
Existence of Sections
Exactness of Inverse Limits of Profinite Groups
The Order of a Profinite Group and Sylow Subgroups / 2.3：
Generators / 2.4：
Finitely Generated Profinite Groups / 2.5：
Generators and Chains of Subgroups / 2.6：
Procyclic Groups / 2.7：
The Frattini Subgroup of a Profinite Group / 2.8：
Pontryagin Duality for Profinite Groups / 2.9：
Pullbacks and Pushouts / 2.10：
Profinite Groups as Galois Groups / 2.11：
Free Profinite Groups / 2.12：
Profinite Topologies / 3.1：
The Pro-<$>{\cal C}<$> Completion / 3.2：
The Completion Functor
Free Pro-<$>{\cal C}<$> Groups / 3.3：
Free Pro - <$>{\cal C}<$> Group on a Set Converging to 1
Maximal Pro- <$>{\cal C}<$> Quotient Groups / 3.4：
Characterization of Free Pro-<$>{\cal C}<$> Groups / 3.5：
Open Subgroups of Free Pro-<$>{\cal C}<$> Groups / 3.6：
Some Special Profinite Groups / 3.7：
Powers of Elements with Exponents from <$>\hat {\rm Z}<$> / 4.1：
Subgroups of Finite Index in a Profinite Group / 4.2：
Profinite Abelian Groups / 4.3：
Automorphism Group of a Profinite Group / 4.4：
Automorphism Group of a Free Pro-p Group / 4.5：
Profinite Frobenius Groups / 4.6：
Torsion in the Profinite Completion of a Group / 4.7：
Discrete and Profinite Modules / 4.8：
Profinite Rings and Modules / 5.1：
Duality Between Discrete and Profinite Modules
Free Profinite Modules / 5.2：
G-modules and Complete Group Algebras / 5.3：
The Complete Group Algebra
Projective and Injective Modules / 5.4：
Complete Tensor Products / 5.5：
Profinite G-spaces / 5.6：
Free Profinite <$$$>[[RG]]-modules / 5.7：
Diagonal Actions / 5.8：
Homology and Cohomology of Profinite Groups / 5.9：
Review of Homological Algebra / 6.1：
Right and Left Derived Functors
Bifunctors
The Ext Functors
The Tor Functors
Cohomology with Coefficients in DMod(<$$$>[[RG]]) / 6.2：
Standard Resolutions
Homology with Coefficients in PMod(<$$$>[[RG]]) / 6.3：
Cohomology Groups with Coefficients in DMod(G) / 6.4：
The Functorial Behavior of Hn(G, A) and Hn(G, A) / 6.5：
The Inflation Map
Hn(G,A) as Derived Functors on DMod(G) / 6.6：
Special Mappings / 6.7：
The Restriction Map in Cohomology
The Corestriction Map in Cohomology
The Corestriction Map in Homology
The Restriction Map in Homology
Homology and Cohomology Groups in Low Dimensions / 6.8：
H2 (G, A) and Extensions of Profinite Groups
Extensions of Profinite Groups with Abelian Kernel / 6.9：
Induced and Coinduced Modules / 6.10：
The Induced Module <$>{\rm Ind}_H^G<$> (B) for H Open / 6.11：
Cohomological Dimension / 6.12：
Basic Properties of Dimension / 7.1：
The Lyndon-Hochschild-Serre Spectral Sequence / 7.2：
Cohomological Dimension of Subgroups / 7.3：
Cohomological Dimension of Normal Subgroups and Quotients / 7.4：
Groups G with cdp(G) ≤ 1 / 7.5：
Projective Profinite Groups / 7.6：
Free Pro-p Groups and Cohomological Dimension / 7.7：
Generators and Relators for Pro-p Groups / 7.8：
Cup Products / 7.9：
Normal Subgroups of Free Pro - <$>{\cal C}<$> Groups / 7.10：
Normal Subgroup Generated by a Subset of a Basis / 8.1：
The S-rank / 8.2：
Accessible Subgroups / 8.3：
Accessible Subgroups H with w0(F/H) < rank(F) / 8.4：
Homogeneous Pro- <$>{\cal C}<$> Groups / 8.5：
Normal Subgroups / 8.6：
Proper Open Subgroups of Normal Subgroups / 8.7：
The Congruence Kernel of SL2(Z) / 8.8：
Sufficient Conditions for Freeness / 8.9：
Characteristic Subgroups of Free Pro- <$>{\cal C}<$> Groups / 8.10：
Free Constructions of Profinite Groups / 8.11：
Free Pro- <$>{\cal C}<$> Products / 9.1：
Amalgamated Free Pro- <$>{\cal C}<$> Products / 9.2：
Cohomological Characterizations of Amalgamated Products / 9.3：
Pro- <$>{\cal C}<$> HNN extensions / 9.4：
Open Questions / 9.5：
Appendix
Spectral Sequences / A1：
Positive Spectral Sequences / A2：
Spectral Sequence of a Filtered Complex / A3：
Spectral Sequences of a Double Complex / A4：
Bibliography / A5：
Index of Symbols
Index of Authors
Index of Terms
Preface
Inverse and Direct Limits / 1：
Inverse or Projective Limits / 1.1：
7.

図書
図書
7. Bericht über neuere Untersuchungen und Probleme aus der Theorie der algebraischen Zahlkörper. 2., durchgesehene Aufl (T.1/1a ; T.2)
von Helmut Hasse
出版情報: Würzburg ; Wien : Physica-Verlag, 1965  2 v ; 25 cm
所蔵情報: loading…
目次情報:
T. 1/1a. Klassenkörpertheorie/Beweise zu Teil 1
T. 2. Reziprozitätsgesetz
T. 1/1a. Klassenkörpertheorie/Beweise zu Teil 1
T. 2. Reziprozitätsgesetz
8.

図書
図書
8. Algèbre. 3e éd. entièrement ref (chapitre 2)
N. Bourbaki
出版情報: Paris : Hermann, c1962  315 p. ; 25 cm
シリーズ名: Actualités scientifiques et industrielles ; 1236
Éléments de mathématique / par N. Bourbaki ; livre 2
所蔵情報: loading…
目次情報:
ch. 2. Algébre linéaire
ch. 2. Algébre linéaire
9.

図書
図書
9. Elliptic partial differential equations of second order
David Gilbarg, Neil S. Trudinger
出版情報: Berlin ; New York : Springer-Verlag, 1977 c1957  x, 401 p. ; 25 cm
シリーズ名: Die Grundlehren der mathematischen Wissenschaften ; 224
所蔵情報: loading…
目次情報: 続きを見る
Introduction / Chapter 1：
Linear Equations / Part I：
Laplace''s Equation / Chapter 2：
The Mean Value Inequalities / 2.1：
Maximum and Minimum Principle / 2.2：
The Harnack Inequality / 2.3：
Green''s Representation / 2.4：
The Poisson Integral / 2.5：
Convergence Theorems / 2.6：
Interior Estimates of Derivatives / 2.7：
The Dirichlet Problem; the Method of Subharmonic Functions / 2.8：
CapacityProblems / 2.9：
The Classical Maximum Principle / Chapter 3：
The Weak Maximum Principle / 3.1：
The Strong Maximum Principle / 3.2：
Apriori Bounds / 3.3：
Gradient Estimates for Poisson''s Equation / 3.4：
A Harnack Inequality / 3.5：
Operators in Divergence FormNotesProblems / 3.6：
Poisson''s Equation and Newtonian Potential / Chapter 4：
H+ lder Continuity / 4.1：
The Dirichlet Problem for Poisson''s Equation / 4.2：
H+ lder Estimates for the Second Derivatives / 4.3：
Estimates at the Boundary / 4.4：
H+ lder Estimates for the First DerivativesNotes Problems / 4.5：
Banach and Hilbert Spaces / Chapter 5：
The Contraction Mapping / 5.1：
The Method of Cintinuity / 5.2：
The Fredholm Alternative / 5.3：
Dual Spaces and Adjoints / 5.4：
Hilbert Spaces / 5.5：
The Projection Theorem / 5.6：
The Riesz Representation Theorem / 5.7：
The Lax-Milgram Theorem / 5.8：
The Fredholm Alternative in Hilbert Spaces / 5.9：
Weak CompactnessNotesProblems / 5.10：
Classical Solutions; the Schauder Approach / Chapter 6：
The Schauder Interior Estimates / 6.1：
Boundary and Global Estimates / 6.2：
The Dirichlet Problem / 6.3：
Interior and Boundary Regularity / 6.4：
An Alternative Approach / 6.5：
Non-Uniformly Elliptic Equations / 6.6：
Other Boundary Conditions; the Obliue Derivative Problem / 6.7：
Appendix 1: Interpolation Inequalities / 6.8：
Appendix 2: Extension LemmasNotesProblems / 6.9：
Sobolev Spaces / Chapter 7：
L^p spaces / 7.1：
Regularization and Approximation by Smooth Functions / 7.2：
Weak Derivatives / 7.3：
The Chain Rule / 7.4：
The W^(k,p) Spaces / 7.5：
Density Theorems / 7.6：
Imbedding Theorems / 7.7：
Potential Estimates and Imbedding Theorems / 7.8：
The Morrey and John-Nirenberg Estimes / 7.9：
Compactness Results / 7.10：
Difference Quotients / 7.11：
Extension and InterpolationNotesProblems / 7.12：
Generalized Solutions and Regularity / Chapter 8：
Solvability of the Dirichlet Problem / 8.1：
Diferentiability of Weak Solutions / 8.3：
Global Regularity / 8.4：
Global Boundedness of Weak Solutions / 8.5：
Local Properties of Weak Solutions / 8.6：
Local Estimates at the Boundary / 8.7：
H+ lder Estimates for the First Derivatives / 8.11：
The Eigenvalue ProblemNotesProblems / 8.12：
Strong Solutions / Chapter 9：
Maximum Princiles for Strong Solutions / 9.1：
L^p Estimates: Preliminary Analysis / 9.2：
The Marcinkiewicz Interpolation Theorem / 9.3：
The Calderon-Zygmund Inequality / 9.4：
L^p Estimates / 9.5：
A Local Maximum Principle / 9.6：
H+ lder and Harnack Estimates / 9.8：
Local Estimates at the BoundaryNotesProblems / 9.9：
Quasilinear Equations / Part II：
Maximum and Comparison Principles / Chapter 10：
The Comparison Principle / 10.1：
Maximum Principles / 10.2：
A Counterexample / 10.3：
Comparison Principles for Divergence Form Operators / 10.4：
Maximum Principles for Divergence Form Operators Notes Problems / 10.5：
Topological Fixed Point Theorems and Their Application / Chapter 11：
The Schauder Fixes Point Theorem / 11.1：
The Leray-Schauder Theorem: a Special Case / 11.2：
An Application / 11.3：
The Leray-Schauder Fixed Point Theorem / 11.4：
Variational ProblemsNotes / 11.5：
Equations in Two Variables / Chapter 12：
Quasiconformal Mappings / 12.1：
h+ lder Gradient Estimates for Linear Equations / 12.2：
The Dirichlet Problem for Uniformly Elliptic Equations / 12.3：
Non-Uniformly Elliptic EquationsNotesProblems / 12.4：
H+ lder Estimates for the Gradient / Chapter 13：
Equations of Divergence Form / 13.1：
Equations of General Form; the Interior Estimate / 13.2：
Equations of General Form; the Boundary Estimate / 13.4：
Application to the Dirichlet ProblemNotes / 13.5：
Boundary Gradient Estimates / Chapter 14：
General Domains / 14.1：
Convex Domains / 14.2：
Boundary Curvature Conditions / 14.3：
Non-Existence Results / 14.4：
Continuity Estimates / 14.5：
Appendix: Boundary Curvature and the Distance FunctionNotesProblems / 14.6：
Introduction / Chapter 1：
Linear Equations / Part I：
Laplace''s Equation / Chapter 2：
10.

図書
図書
10. Geometry of quantum theory (v. 1 ; v. 2)
by V.S. Varadarajan
出版情報: Princeton, N.J. : Van Nostrand, c1968-  v. ; 24 cm
シリーズ名: The University series in higher mathematics
所蔵情報: loading…
文献の複写および貸借の依頼を行う
 文献複写・貸借依頼