Why Is John Forbes Nash Jr. Influential?
According to Wikipedia , John Forbes Nash Jr. was an American mathematician who made fundamental contributions to game theory, differential geometry, and the study of partial differential equations. Nash's work has provided insight into the factors that govern chance and decision-making inside complex systems found in everyday life.
John Forbes Nash Jr.'s Published Works
Number of citations in a given year to any of this author's works
Total number of citations to an author for the works they published in a given year. This highlights publication of the most important work(s) by the author
1950 1960 1970 1980 1990 2000 2010 2020 0 1250 2500 3750 5000 6250 7500 8750 10000 11250 12500 13750 15000 Published Papers The Bargaining Problem Equilibrium Points in N-Person Games. NON-COOPERATIVE GAMES Two-Person Cooperative Games The imbedding problem for Riemannian manifolds Continuity of Solutions of Parabolic and Elliptic Equations C 1 Isometric Imbeddings Le problème de Cauchy pour les équations différentielles d'un fluide général PARABOLIC EQUATIONS. Arc structure of singularities The Essential John Nash Three-dimensional turbulent boundary layers (89) Some Experimental n-Person Games (82) Essays on Game Theory (71) A COMPARISON OF TREATMENTS OF A DUOPOLY SITUATION The work of John Nash in game theory 10. A SIMPLE THREE-PERSON POKER GAME Accounting Information (39) Analyticity of the Solutions of Implicit Function Problems With Analytic Data 10. Real Algebraic Manifolds PARABOLIC EQUATIONS The calculation of three-dimensional turbulent boundary layers in incompressible flow The agencies method for coalition formation in experimental games Unsteady Turbulent Boundary Layers in Two-Dimensional, Incompressible Flow A method for calculating unsteady turbulent boundary layers in two- and three-dimensional flows. Bus Riding : A celebration of John F. Nash, Jr. (22) A PATH SPACE AND THE STIEFEL-WHITNEY CLASSES. A Discussion of Two-Dimensional Turbulent Base Flows By (19) EQUILIBRIUM POINTS IN 𝑛-PERSON GAMES The work of John F. Nash Jr. in game theory. The Magnification of Roughness Drag by Pressure Gradients An Explicit Scheme for the Calculation of Three-Dimensional Turbulent Boundary Layers CONTINUITY OF SOLUTIONS OF PARABOLIC AND (13) The Agencies Method for Modeling Coalitions and Cooperation in Games Equilibrium in Strategic Interaction: The Contributions of John C. Harsanyi, (13) The Three-Dimensional Turbulent Boundary Layer on an Infinite Yawed Wing A Review of Research on Two-Dimensional Base Flow (11) Turbulent boundary-layer flow over a rotating flat-plate blade Mean Speed Profiles of Hurricane Winds (9) 6. Non-Cooperative Games Analysis of dynamic stall using unsteady boundary-layer theory. [effect of pitch rate on the delay in forward movement of the rear flow reversal point] (8) VHDL Critique Three dimensional compressible boundary-layer computations for a finite swept wing (7) John Nash and “ A Beautiful Mind ” (7) Turbulent-Boundary-Layer Behaviour and the Auxiliary Equation (6) The calculation of three dimensional turbulent boundary layers on helicopter rotors (6) Analysis of flow-reversal delay for a pitching airfoil Calculations of unsteady turbulent boundary layers with flow reversal (5) 8. Two-Person Cooperative Games Comments on "Review of Recent Developments in Turbulent Supersonic Base Flow" MEAN WIND PROFILES IN HURRICANES (4) Unsteady turbulent boundary layers with flow reversal (4) Some War Games (4) Unsteady turbulent boundary layers in two-dimensional, incompressible flow Unsteady turbulent boundary layer analysis (3) An Automated Procedure for Computing the Three-Dimensional Transonic Flow Over Wing-Body Combinations, Including Viscous Effects. Volume III. An Implicit Method for the Calculation of Three-Dimensional Boundary Layers on Finite, Thick Wings. (3) The Design Selection and Implementation of Accounting Information Systems (3) Bargaining between Groups (2) Draft Chapter from an Introduction to Game Theory (2) Verification of a Three-Dimensional Turbulent Boundary-Layer Calculation Method. Sag and tension calculations for cable and wire spans using catenary formulas Flight Loads Investigation of AH-1G Helicopters Operating in Southeast Asia Flight and Taxi Data from A-37B Aircraft during Combat and Training Operations. Volume I: Vgh, Taxi Speed, Taxi Strain, and Usage Form Data. (1) 7. Non-Cooperative Games Sag and tension calculations for cable and wire spans using catenary formulas Additional three-dimensional boundary-layer computations for a finite swept wing (1) Ideal Money and Asymptotically Ideal Money (1) Wholly Altruistic Systems Derived from Quasi-Altruistic Agents: An Evolutionary Study (1) Computerizing the Accounting Curriculum. (1) 4. The Bargaining Problem Applications Technology Satellite and Communications Technology Satellite user experiments for 1967-1980 reference book. Volume 4: Abstracts (0) Sag and tension calculations for cable and wire spans using catenary formulas Sag and tension calculations for cable and wire spans using catenary formulas JDistinguished Guest Lecture: Ideal Money (0) Calculation of Time Dependent Flows with Reversal and Separation. Further studies of unsteady boundary layers with flow reversal (0) Continuation of the compendium of applications technology satellite and communications technology satellite user experiments 1967-1977, volume 2. [bibliography] (0) Advances in turbulent boundary layer calculation methodology (0) Game Theory Applied to Computer and Communication Systems [Foreword to the Special Issue] Autobiography, from The Essential John Nash (0) Closure to “Discussions of ‘An Explicit Scheme for the Calculation of Three-Dimensional Turbulent Boundary Layers’” (1972, ASME J. Basic Eng., 94, pp. 138–140) 9. Parallel Control Research Studies Approaching Cooperative Games with New Methods Applications Technology Satellite and Communications Technology Satellite user experiments for 1967-1980 reference book. Volume 3: User form surveys (0) Fields of the Tzotzil. By George A. Collier. (Austin: University of Texas Press, 1975. Pp. xv, 255. Appendix. Illustrations. Bibliography. Index. $9.95.) Interview with Nobel Prize Laureate John F. Nash, Jr (0) Members Elected in 2006 (0) Bringing you a different perspective on the economics world In Memory of Professor Nash North Carolina Pension Fund Gun Violence in America Congressional Voting Behavior (0) THE BARGAINING PROBLEM Carlton House Terrace (0) The Bargaining Problem Author ( s ) (0) Cases in accounting systems (0) Gale at Princeton O-2A Aircraft Sea Flight Loads Recording Program Discussion: “A Momentum Integral Solution of a Three-Dimensional Turbulent Boundary Layer” (Pierce, F. J., and Klinksiek, W. F., 1972, ASME J. Basic Eng., 94, pp. 795–800) Mathematicians as Great Economists : (0) A Project Studying Cooperation in Games Via Modeling in Terms of Formally Non-Cooperative Action in a Repeated Game Context (0) Flight and Taxi Data from A-37B Aircraft during Combat and Training Operations. Volume II: Multichannel Maneuver Data. (0) More Papers This paper list is powered by the following services:
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John Forbes Nash Jr.'s AcademicInfluence.com Rankings
