J. Isenberg

发表

A class of solutions to the Einstein equations with AVTD behavior in generalized wave gauges

P. LeFloch, F. Beyer, E. Ames, 2016, 1602.03018.

Quasilinear Hyperbolic Fuchsian Systems and AVTD Behavior in T2-Symmetric Vacuum Spacetimes

P. LeFloch, F. Beyer, E. Ames, 2012, 1205.1881.

Strong cosmic censorship in polarised Gowdy spacetimes

P. Chruściel, J. Isenberg, V. Moncrief, 1990 .

Asymptotic behavior of the gravitational field and the nature of singularities in gowdy spacetimes

J. Isenberg, V. Moncrief, 1990 .

Half polarized U(1) symmetric vacuum spacetimes with AVTD behavior

Y. Choquet-bruhat, J. Isenberg, 2005, gr-qc/0506066.

Directions in General Relativity: Compact Cauchy Horizons and Cauchy Surfaces

P. Chruściel, J. Isenberg, 1956 .

Stability of AVTD Behavior Within the Polarized T 2 -Symmetric Vacuum Spacetimes

T. Oliynyk, F. Beyer, E. Ames, 2021 .

Non-self-dual gauge fields

P. Green, J. Isenberg, Philip B. Yasskin, 1978 .

The effect of gravitational interaction on classical fields: A hamilton-dirac analysis

J. Isenberg, J. M. Nester, 1977 .

2 N ov 2 00 6 LINEAR STABILITY OF HOMOGENEOUS RICCI SOLITONS

Dan Knopf, J. Isenberg, Christine Guenther, 2018 .

Linear stability of Ricci nilsolitons

Dan Knopf, J. Isenberg, Christine Guenther, 2006 .

Quasi-convergence of Ricci flow for a class of metrics

R. Hamilton, J. Isenberg, 1993 .

Initial Data Engineering

D. Pollack, P. Chruściel, J. Isenberg, 2004, gr-qc/0403066.

K‐surfaces in the Schwarzschild space‐time and the construction of lattice cosmologies

J. Isenberg, D. Brill, J. Cavallo, 1980 .

Stability of AVTD Behavior Within the Polarized T2\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\mathbb {T}{}^2$$\en

T. Oliynyk, F. Beyer, E. Ames, 2021, Annales Henri Poincaré.

COSMOLOGICAL SPACETIMES NOT COVERED BY A CONSTANT MEAN CURVATURE SLICING

A. Rendall, J. Isenberg, 1997, gr-qc/9710053.

Einstein constraints on asymptotically Euclidean manifolds

Jr., Y. Choquet-bruhat, J. York, 1999, gr-qc/9906095.

A gluing construction for non-vacuum solutions of the Einstein-constraint equations

D. Pollack, J. Isenberg, David Maxwell, 2005, gr-qc/0501083.

Waveless Approximation Theories of Gravity

J. Isenberg, 2007, gr-qc/0702113.

Constructing solutions of the Einstein constraint equations

J. Isenberg, 2002, gr-qc/0203044.

Steering the universe

J. Isenberg, 1986 .

Symmetries of cosmological Cauchy horizons with exceptional orbits

J. Isenberg, V. Moncrief, 1985 .

Symmetries of cosmological Cauchy horizons

J. Isenberg, V. Moncrief, 1983 .

Asymptotic Gluing of Shear-Free Hyperboloidal Initial Data Sets

John M. Lee, J. Isenberg, P. Allen, 2019, Annales Henri Poincaré.

The Singularity in Generic Gravitational Collapse is Spacelike, Local and Oscillatory

B. Berger, D. Garfinkle, J. Isenberg, 1998, gr-qc/9805063.

Existence, uniqueness and other properties of the BCT (minimal strain lapse and shift) gauge

C. Gundlach, D. Garfinkle, J. Isenberg, 2000, gr-qc/0003113.

Critical Phenomena in Nonlinear Sigma Models

J. Isenberg, S. Liebling, E. Hirschmann, 1999, math-ph/9911020.

Topologically general U(1) symmetric Einstein spacetimes with AVTD behavior

Y. Choquet-bruhat, J. Isenberg, V. Moncrief, 2005, gr-qc/0502104.

Mixmaster Behavior in Inhomogeneous Cosmological Spacetimes

B. Berger, J. Isenberg, M. Weaver, 1997, gr-qc/9712055.

Contracting asymptotics of the linearized lapse-scalar field sub-system of the Einstein-scalar field equations

F. Beyer, E. Ames, J. Isenberg, 2019, Journal of Mathematical Physics.

Asymptotic behaviour in polarized and half-polarized U(1) symmetric vacuum spacetimes

J. Isenberg, V. Moncrief, 2002, gr-qc/0203042.

Areal foliation and asymptotically velocity-term dominated behavior in T2 symmetric space-times with positive cosmological constant

J. Isenberg, Adam Clausen, 2007, gr-qc/0701054.

The Initial Value Problem in General Relativity

J. Isenberg, 2013, 1304.1960.

Near-constant mean curvature solutions of the Einstein constraint equations with non-negative Yamabe metrics

J. Isenberg, P. Allen, Adam Clausen, 2007, 0710.0725.

Asymptotically hyperbolic non-constant mean curvature solutions of the Einstein constraint equations

J. Isenberg, Jiseong Park, 1996, gr-qc/9610027.

Homothetic and conformal symmetries of solutions to Einstein's equations

J. Marsden, J. Isenberg, V. Moncrief, 1986 .

Gluing and Wormholes for the Einstein Constraint Equations

D. Pollack, J. Isenberg, R. Mazzeo, 2001, gr-qc/0109045.

Wellposedness of nonlinear flows on manifolds of bounded geometry

J. Isenberg, R. Mazzeo, Christine Guenther, 2022, 2210.15886.

2 Ju n 20 02 On the topology of vacuum spacetimes

J. Isenberg, R. Mazzeo, 2009 .

Mathematical Aspects of General Relativity

J. Isenberg, Mihalis Dafermos, 2006, Oberwolfach Reports.

The Einstein-Scalar Field Constraints on Asymptotically Euclidean Manifolds*

D. Pollack, Y. Choquet-bruhat, J. Isenberg, 2005, gr-qc/0506101.

On the Topology of Vacuum Spacetimes

D. Pollack, J. Isenberg, R. Mazzeo, 2002, gr-qc/0206034.

Ricci flow on locally homogeneous closed 4-manifolds

P. Lu, J. Isenberg, Martin Jackson, 2005, math/0502170.

Can quantum effects prevent spacetime collapse

J. Isenberg, M. J. Gotay, 1980 .

Hyperbolic geometry and 3-manifolds

B. Chow, Dan Knopf, P. Lu, 2015 .

Existence and blowup results for asymptotically Euclidean initial data sets generated by the conformal method

James D. Dilts, J. Isenberg, 2016, 1609.00751.

Ricci flow of locally homogeneous geometries on closed manifolds

J. Isenberg, Martin Jackson, 1992 .

Momentum maps and classical relativistic fields. Part 1: Covariant Field Theory

J. Marsden, R. Montgomery, J. Isenberg, 1998, physics/9801019.

Half polarized U(1) symmetric vacuum spacetimes with AVTD behavior

Y. Choquet-bruhat, J. Isenberg, 2005, gr-qc/0506066.

A geometric introduction to the two-loop renormalization group flow

J. Isenberg, Christine Guenther, K. Gimre, 2013, Journal of Fixed Point Theory and Applications.

Convergence Stability for Ricci Flow

J. Isenberg, Christine Guenther, Eric Bahuaud, 2019, The Journal of Geometric Analysis.

The Ricci Flow: Techniques and Applications: Part IV: Long-Time Solutions and Related Topics

B. Chow, Dan Knopf, P. Lu, 2015 .

The Ricci Flow: Techniques and Applications: Part III: Geometric-Analytic Aspects

B. Chow, Dan Knopf, P. Lu, 2010 .

Sectoriality of the Laplacian on Asymptotically Hyperbolic Spaces

James Isenberg, Christine Guenther, Eric Bahuaud, 2021, 2109.00096.

Convergence Stability for Ricci Flow

J. Isenberg, Christine Guenther, Eric Bahuaud, 2018, The Journal of Geometric Analysis.

The well‐posedness of (N=1) classical supergravity

D. Bao, Y. Choquet-bruhat, J. Isenberg, 1985 .

Geometric quantization and gravitational collapse

J. Isenberg, M. J. Gotay, 1980 .

Mathematics and General Relativity

James Isenberg, J. Isenberg, 1988 .

Quantum cosmology and geometric quantization

J. Isenberg, M. J. Gotay, 1981 .

The ambitwistor program

J. Isenberg, 1987 .

Black Hole Physics: Basic Concepts and New Developments, by Valeri P. Frolov and Igor D. Novikov

J. Isenberg, 1998 .

Nonlinear soil-structure interaction

D. K. Vaughan, James Allen Isenberg, I. Sandler, 1978 .

Global Foliations of Vacuum Spacetimes withT2Isometry

B. Berger, J. Isenberg, V. Moncrief, 1997, gr-qc/9702007.

Symmetries of higher dimensional black holes

J. Isenberg, V. Moncrief, 2008, 0805.1451.

General Relativity and Gravitation: A Centennial Perspective

A. Ashtekar, B. Berger, M. MacCallum, 2014, 1409.5823.

Asymptotic Gluing of Shear-Free Hyperboloidal Initial Data Sets

John M. Lee, J. Isenberg, P. Allen, 2021, Annales Henri Poincaré.

The shear-free condition and constant-mean-curvature hyperboloidal initial data

Iva Stavrov Allen, John M. Lee, J. Isenberg, 2015, 1506.06090.

Gluing initial data sets for general relativity.

D. Pollack, P. Chruściel, J. Isenberg, 2004, Physical review letters.

On the determination of Cauchy surfaces from intrinsic properties

L. Lindblom, J. Isenberg, Philip B. Yasskin, 1977 .

Momentum Maps and Classical Relativistic Fields. Part II: Canonical Analysis of Field Theories

J. Marsden, J. Isenberg, M. J. Gotay, 2004, math-ph/0411032.

Momentum maps and classical relativistic fields. Part 1: Covariant Field Theory

Jerrold E. Marsden, Mark J. Gotay, James Isenberg, 1998, physics/9801019.

The dynamics of the Einstein-Dirac system. I. A principal bundle formulation of the theory and its canonical analysis

D. Bao, J. Isenberg, Philip B. Yasskin, 1985 .

Stability of asymptotic behaviour within polarized T2-symmetric vacuum solutions with cosmological constant

James Isenberg, Florian Beyer, Ellery Ames, 2021, Philosophical Transactions of the Royal Society A.

Strong Cosmic Censorship

J. Isenberg, 2017 .

3 PART IV : BEYOND EINSTEIN Chapter 10 : Quantum Fields in Curved Spacetimes

A. Ashtekar, B. Berger, M. MacCallum, 2014 .

The York map is a canonical transformation

J. Marsden, J. Isenberg, 1984 .

A geometric introduction to the two-loop renormalization group flow

J. Isenberg, Christine Guenther, K. Gimre, 2013, 1312.6049.

Linear stability of homogeneous Ricci solitons

Dan Knopf, J. Isenberg, Christine Guenther, 2006, math/0606793.

The Ricci Flow: Techniques and Applications

Peng Lu, Bennett Chow, David Glickenstein, 2007 .

Stability of the Ricci flow at Ricci-flat metrics

Dan Knopf, J. Isenberg, Christine Guenther, 2002 .

Non-self-dual nonlinear gravitons

J. Isenberg, Philip B. Yasskin, 1982 .

Initial Data Engineering

D. Pollack, P. Chruściel, J. Isenberg, 2004, gr-qc/0403066.

Convergence of the Ricci flow for metrics with indefinite Ricci curvature

M. Carfora, J. Isenberg, Martin Jackson, 1990 .

Spherically symmetric dynamical horizons

J. Isenberg, R. Bartnik, 2005, gr-qc/0512091.

Spherically Symmetric Dynamical Horizons Robert Bartnik

J. Isenberg, 2005 .

Symmetries of Cosmological Cauchy Horizons with Non-Closed Orbits

J. Isenberg, V. Moncrief, 2019, Communications in Mathematical Physics.

Singularity formation in 2+1 wave maps

J. Isenberg, S. Liebling, 2001, math-ph/0106029.

A slice theorem for the space of solutions of Einstein's equations

J. Marsden, J. Isenberg, 1982 .

Asymptotic behavior in polarized T2-symmetric vacuum space–times

Satyanad Kichenassamy, J. Isenberg, 2017, 1709.09715.

Effective determinism in a classical field theory with spacelike characteristics

J. Isenberg, G. W. Horndeski, 1986 .

Global existence for wave maps with torsion

S. Anco, J. Isenberg, 2000, math-ph/0007032.

0 GLOBAL EXISTENCE FOR WAVE MAPS WITH TORSION

S. Anco, J. Isenberg, 2000 .

Inertia here is fixed by mass-energy there in every W model universe.

J. Wheeler, J. Isenberg, 1979 .

The Ricci Flow: Techniques and Applications: Part II: Analytic Aspects

B. Chow, Dan Knopf, P. Lu, 2007 .

Construction of N-body time-symmetric initial data sets in general relativity

J. Isenberg, P. T. Chru'sciel, Justin Corvino, 2009, 0909.1101.

Quasi-linear symmetric hyperbolic Fuchsian systems in several space dimensions

P. LeFloch, F. Beyer, E. Ames, 2012, 1205.2166.

Initial data for the relativistic gravitational N-body problem

P. Chruściel, J. Isenberg, Justin Corvino, 2010 .

Construction of N-Body Initial Data Sets in General Relativity

P. Chruściel, J. Isenberg, Justin Corvino, 2010, 1004.1355.

Timelike Minimal Submanifolds of General Co-dimension in Minkowski SpaceTime

L. Andersson, J. Isenberg, P. Allen, 2005, math/0512036.

Asymptotic Gluing of Asymptotically Hyperbolic Solutions to the Einstein Constraint Equations

Iva Stavrov Allen, John M. Lee, J. Isenberg, 2009, 0910.1875.

Stability Within $$T^2$$-Symmetric Expanding Spacetimes

B. Berger, J. Isenberg, Adam Layne, 2018, Annales Henri Poincaré.

Symmetries of Cosmological Cauchy Horizons with Non-Closed Orbits

J. Isenberg, V. Moncrief, 2018, Communications in Mathematical Physics.

Ricci flow on asymptotically conical surfaces with nontrivial topology

J. Isenberg, R. Mazzeo, N. Šešum, 2010, 1003.5237.

Constant mean curvature solutions of the Einstein constraint equations on closed manifolds

James Isenberg, J. Isenberg, 1995 .

On the area of the symmetry orbits in T2 symmetric spacetimes with Vlasov matter

J. Isenberg, M. Weaver, 2003, gr-qc/0308055.

Power law inflation with electromagnetism

J. Isenberg, Xian-Shun Luo, 2012, 1210.7566.

A Numerical Study of the Expanding Direction of $T^2$-Symmetric Spacetimes

B. Berger, J. Isenberg, Adam Layne, 2023, 2304.04632.

Convergence stability for Ricci flow on manifolds with bounded geometry

J. Isenberg, R. Mazzeo, Christine Guenther, 2023, 2303.04800.

Sectoriality of the Laplacian on Asymptotically Hyperbolic Spaces

J. Isenberg, Christine Guenther, Eric Bahuaud, 2021, 2109.00096.

Oscillatory approach the singularity in vacuum spacetimes with T2 isometry

B. Berger, J. Isenberg, M. Weaver, 2001, gr-qc/0104048.

A numerical stability analysis of mean curvature flow of noncompact hypersurfaces with type-II curvature blowup

David Garfinkle, Haotian Wu, James Isenberg, 2021, Nonlinearity.

Mean curvature flow of noncompact hypersurfaces with Type-II curvature blow-up. II

Zhou Zhang, J. Isenberg, Haotian Wu, 2019, Advances in Mathematics.

Mean curvature flow of noncompact hypersurfaces with Type-II curvature blow-up

J. Isenberg, Haotian Wu, 2016, Journal für die reine und angewandte Mathematik (Crelles Journal).

A set of nonconstant mean curvature solutions of the Einstein constraint equations on closed manifolds

Vincent Moncrief, James Isenberg, J. Isenberg, 1996 .

Solutions of constraints for Einstein equations

James Isenberg, Y. Choquet-bruhat, J. Isenberg, 1992 .

The constraint equations for the Einstein-scalar field system on compact manifolds

D. Pollack, Y. Choquet-bruhat, J. Isenberg, 2006, gr-qc/0610045.

The existence of constant mean curvature foliations of Gowdy 3-torus spacetimes

J. Isenberg, V. Moncrief, 1982 .

A Brief Review of Initial Data Engineering

Daniel Pollack, James Isenberg, Piotr T. Chruściel, 2006 .

Applications of theorems of Jean Leray to the Einstein-scalar field equations

D. Pollack, Y. Choquet-bruhat, J. Isenberg, 2006, gr-qc/0611009.

2 Conformal Method in Its Thin Sandwich Formulation

Y. Choquet-bruhat, J. York, J. Isenberg, 1999 .

Some Results on Non Constant Mean Curvature Solutions of the Einstein Constraint Equations

J. Isenberg, V. Moncrief, 1994 .

IS SUPERGRAVITY WELL POSED

D. Bao, J. Isenberg, Philip Yasskin, 1982 .

Implicit function theorem

B. Chow, Dan Knopf, P. Lu, 2015 .

Non-Kähler Ricci flow singularities modeled on Kähler–Ricci solitons

Dan Knopf, J. Isenberg, N. Šešum, 2017, Pure and Applied Mathematics Quarterly.

On the Stability of the Differentiability of Cauchy Horizons

P. Chruściel, J. Isenberg, 2016 .

General Relativity and Gravitation: A Centennial Perspective

Reza Mansouri, Roman U. Sexl, A. Ashtekar, 2015 .

Extension of the York field decomposition to general gravitationally coupled fields

J. Isenberg, J. M. Nester, 1977 .

The Modelling of Degenerate Neck Pinch Singularities in Ricci Flow by Bryant Solitons

David Garfinkle, James Isenberg, D. Garfinkle, 2007, 0709.0514.