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Wheeler's Superspace is the arena in which Geometrodynamics takes place.
Geschlossene Flächen in dreidimensionalen Mannigfaltigkeiten
Hellmuth Kneser · 1929
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A Textbook of Topology
Herbert Seifert and William Threlfall · 1934
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Homotopieringe und Linsenräume
Kurt Reidemeister · 1935
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The group of isometries of a Riemannian manifold
Sumner B. Myers and Norman E. Steenrod · 1939
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Über die Automorphismengruppen der freien Produkte I
David Izrailevich Fouxe-Rabinovitch · 1940
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Über die Automorphismengruppen der freien Produkte II
David Izrailevich Fouxe-Rabinovitch · 1941
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On incidence matrices, nuclei and homotopy types
John Henry Constantine Whitehead · 1941
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Affine structures in 3-manifolds V. The triangulation theorem and Hauptvermutung
Edwin Evariste Moise · 1952
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Interaction of neutrinos and gravitational fields
Dieter R. Brill and John A. Wheeler · 1957
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On the question of a neutrino analog to electric charge
John Klauder and John A. Wheeler · 1957
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A unique decomposition theorem for 3-manifolds
John W. Milnor · 1962
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Geometrodynamics
John A. Wheeler · 1962
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Homeotopy groups
George Shultz McCarty · 1963
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Homographies, Quaternions, and Rotations
Patrick Du Val · 1964
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Space-time and degrees of freedom of the elementary particle
Henri Bacry · 1967
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Investigations of the Topology of Superspace
Michael D. Stern · 1967
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Quantum theory of gravity. I. The canonical theory
Bryce Seligman DeWitt · 1968
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On the space of Riemannian metrics
David G. Ebin · 1968
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Connection between spin, statistics, and kinks
David Finkelstein and Julio Rubinstein · 1968
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Einsteins Vision
John A. Wheeler · 1968
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Superspace and the nature of quantum geometrodynamics
John A. Wheeler · 1968
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The theory of superspace
Arthur E. Fischer · 1970
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Classical Lorentz invariant particles
Richard Arens · 1971
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Transformation conformes et quasiconformes des variétés riemanniennes compacts (démonstration de la conjecture de A. Lichnerowicz)
Jacqueline Lelong-Ferrand · 1971
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The four-dimensionality of space and the Einstein tensor
David Lovelock · 1972
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New approach to general relativity
Sergio A. Hojman, Karel Kuchař, and Claudio Teitelboim · 1973
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Gravitation
Charles W. Misner, Kip S. Thorne, and John Archibald Wheeler · 1973
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How commutators of constraints reflect the spacetime structure
Claudio Teitelboim · 1973
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Foundations for a theory of gravitation theories
Kip S. Thorne, David L. Lee, and Alan P. Lightman · 1973
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Geometrodynamics regained: A Lagrangian approach
Karel Kuchař · 1974
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Scalar curvature and conformal deformation of Riemannian structure
Jerry L. Kazdan and Frank W. Warner · 1975
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Geometrodynamics regained
Sergio A. Hojman, Karel Kuchař, and Claudio Teitelboim · 1976
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Spin 1/2 from gravity
John Friedman and Rafael Sorkin · 1980
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T h e t a Theta –states induced by the diffeomorphism group in canonically quantized gravity
Christopher J. Isham · 1982
Cited alongside, same era.
Are Maxwell’s equations invariant under the Galilei transformations?
Wilhelm Fushchich and Vladimir Shtelen · 1991
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Canonical quantum gravity
Karel Kuchař · 1993
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3-manifolds for relativists
Domenico Giulini · 1994
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Wheeler-DeWitt metric and the attractivity of gravity
Domenico Giulini and Claus Kiefer · 1994
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Real Ashtekar variables for Lorentzian signature space-times
Fernando Barbero · 1995
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On the configuration-space topology in general relativity
Domenico Giulini · 1995
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Quantum mechanics on spaces with finite fundamental group
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John A. Wheeler · 1982
Cited alongside, same era.
Topological investigations of quantized gauge theories
Roman Jackiw · 1984
Cited alongside, same era.
The structure of gauge and gravitational anomalies
Luis Alvarez-Gaumé and Paul Ginsparg · 1985
Cited alongside, same era.
Representations of spacetime diffeomorphisms. I. Canonical parametrized field theories
Christopher J. Isham and Karel V. Kuchař · 1985
Cited alongside, same era.
Representations of spacetime diffeomorphisms. II. Canonical geometrodynamics
Christopher J. Isham and Karel V. Kuchař · 1985
Cited alongside, same era.
Resolving the singularities in the space of Riemannian geometries
Arthur E. Fischer · 1986
Cited alongside, same era.
Domenico Giulini · 1995
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What is the geometry of superspace?
Domenico Giulini · 1995
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The structure of quantum conformal superspace
Arthur E. Fischer and Vincent E. Moncrief · 1996
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The group of large diffeomorphisms in general relativity
Domenico Giulini · 1997
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Real and complex connections for canonical gravity
Giorgio Immirzi · 1997
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A spin-statistics theorem for certain topological geons
Fay Dowker and Rafael Sorkin · 1998
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An analysis of the representations of the mapping class group of a multi-geon three-manifold
Rafael Sorkin and Sumati Surya · 1998
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Classical and quantum gravity on conformal superspace
Julian Barbour and Niall Ó Murchadha · 1999
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On M-theory
Hermann Nicolai · 1999
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Spin and statistics in quantum gravity
Fay Dowker and Rafael Sorkin · 2000
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Canonical gravity, diffeomorphisms and objective histories
Joseph Samuel · 2000
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Is Barbero’s Hamiltonian formulation a gauge theory of Lorentzian gravity?
Joseph Samuel · 2000
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Relativity without relativity
Julian Barbour, Brendan Z. Foster, and Niall Ó Murchadha · 2002
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Generally covariant theories: The Noether obstruction for realizing certain space-time diffeomorphisms in phase space
Josep M. Pons · 2003
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Constraints and the E 10 E_{10} coset model
Thibault Damour, Axel Kleinschmidt, and Hermann Nicolai · 2007
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Symmetries, singularities and the de-emergence of space
Thibault Damour and Hermann Nicolai · 2007
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Mapping-class groups of 3-manifolds in canonical quantum gravity
Domenico Giulini · 2007
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Quantum Gravity
Claus Kiefer · 2007
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Modern Canonical Quantum General Relativity
Thomas Thiemann · 2007
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Constraints and gauge transformations: Dirac’s theorem is not always valid
Julian Barbour and Brendan Z Foster · 2008
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Orientation Reversal of Manifolds
Daniel Müllner · 2008
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