H. Friedrich

发表

Numerical relativity. I. The characteristic initial value problem

J. Stewart, H. Friedrich, 1982, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.

Hyperbolic reductions for Einstein's equations

Helmut Friedrich, H. Friedrich, 1996 .

The Initial Boundary Value Problem for Einstein's Vacuum Field Equation

H. Friedrich, G. Nagy, 1999 .

The conformal structure of space-time : geometry, analysis, numerics

H. Friedrich, J. Frauendiener, 2002 .

On the Rigidity Theorem for Spacetimes with a Stationary Event Horizon or a Compact Cauchy Horizon

H. Friedrich, I. Rácz, R. Wald, 1998, gr-qc/9811021.

The asymptotic characteristic initial value problem for Einstein’s vacuum field equations as an initial value problem for a first-order quasilinear symmetric hyperbolic system

H. Friedrich, 1981, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.

Is general relativity ‘essentially understood’?

H. Friedrich, Helmut Friedrich, 2005, gr-qc/0508016.

Evolution equations for gravitating ideal fluid bodies in general relativity

H. Friedrich, 1998 .

The Cauchy problem for the Einstein equations

H. Friedrich, A. Rendall, 2000, gr-qc/0002074.

Canonical Gravity: From Classical to Quantum

H. Friedrich, J. Ehlers, 1994 .

The Conformal Structure of Space-Time

H. Friedrich, J. Frauendiener, 2002 .

Conformal Einstein evolution

H. Friedrich, 2002, gr-qc/0209018.

Conformal treatment of infinity

H. Friedrich, 2011 .

On the existence ofn-geodesically complete or future complete solutions of Einstein's field equations with smooth asymptotic structure

H. Friedrich, 1986 .

Is general relativity ‘essentially understood’? *

H. Friedrich, 2005, Annalen der Physik.

On the Rigidity Theorem for Spacetimes with a Stationary Event Horizon or a Compact Cauchy Horizon

H. Friedrich, I. Rácz, R. Wald, 1998, gr-qc/9811021.

Calculating asymptotic quantities near space‐like and null infinity from Cauchy data

H. Friedrich, J. Kánnár, 2000, Annalen der Physik.

Einstein's equation and geometric asymptotics

H. Friedrich, 1998, gr-qc/9804009.

Smoothness at Null Infinity and the Structure of Initial Data

H. Friedrich, 2003, gr-qc/0304003.

Bondi-type systems near space-like infinity and the calculation of the NP-constants

H. Friedrich, J. Kánnár, Janos Kannar, 1999, gr-qc/9910077.

Existence and structure of past asymptotically simple solutions of Einstein's field equations with positive cosmological constant.

H. Friedrich, 1986 .

On the regularity of solutions to the Yamabe equation and the existence of smooth hyperboloidal initial data for Einstein's field equations

Helmut Friedrich, Lars Andersson, Piotr T. Chruściel, 1992 .

On the AdS stability problem

H. Friedrich, 2014, 1401.7172.

Spin-2 fields on Minkowski space near space-like and null infinity.

H. Friedrich, 2002, gr-qc/0209034.

On the global existence and the asymptotic behavior of solutions to the Einstein-Maxwell-Yang-Mills equations

H. Friedrich, 1991 .

Configuration mixing and oscillator strengths for some two-electron spectra (Ca I, Ba I, and others)

H. Friedrich, E. Trefftz, 1969 .

The conformal structure of Einstein's field equations

H. Friedrich, 1986 .

On some (con-)formal properties of Einstein's field equations and their consequences

H. Friedrich, 1984 .

On the nonlinearity of subsidiary systems

H. Friedrich, 2005, gr-qc/0504129.

A remark about wave equations on the extreme Reissner–Nordström black hole exterior

H. Friedrich, P. Bizo'n, 2012, 1212.0729.

Conformal Structures of Static Vacuum Data

H. Friedrich, 2013, Communications in Mathematical Physics.

Yamabe Numbers and the Brill–Cantor Criterion

H. Friedrich, 2011 .

The Taylor Expansion at Past Time-like Infinity

H. Friedrich, 2013, Communications in Mathematical Physics.

Conformal geodesics in general relativity

B. Schmidt, H. Friedrich, Bernd G. Schmidt, 1987, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.

Semiempirical potentials for some atomic cores: C+4, N+5, O+6, Mg+2, Al+3, Si+4, Ca+2, Ba+2

H. Friedrich, E. Trefftz, 1969 .

Static Vacuum Solutions from Convergent Null Data Expansions at Space-Like Infinity

H. Friedrich, 2006, gr-qc/0606133.

Conformal classes of asymptotically flat, static vacuum data

H. Friedrich, 2007, 0711.4513.

On the accuracy of machine programs for calculating oscillator strengths by Coulomb approximation

H. Friedrich, E. Trefftz, K. Katterbach, 1970 .

On the hyperbolicity of Einstein's and other gauge field equations

Helmut Friedrich, H. Friedrich, 1985 .

Time-like hypersurfaces of prescribed mean extrinsic curvature

Helmut Friedrich, H. Friedrich, 2021, Classical and Quantum Gravity.

Sharp Asymptotics for Einstein-λ-Dust Flows

H. Friedrich, 2016 .

Sharp Asymptotics for Einstein-$${\lambda}$$λ-Dust Flows

H. Friedrich, 2016, 1601.04506.

Geometric asymptotics and beyond

H. Friedrich, 2014, 1411.3854.

0 20 90 18 v 1 6 S ep 2 00 2 Conformal Einstein evolution ∗

H. Friedrich, 2008 .

On purely radiative space-times

H. Friedrich, 1986 .

Cauchy problems for the conformal vacuum field equations in general relativity

Helmut Friedrich, H. Friedrich, 1983 .

On the regular and the asymptotic characteristic initial value problem for Einstein’s vacuum field equations

H. Friedrich, 1981, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.

Peeling or not peeling—is that the question?

H. Friedrich, 2017, 1709.07709.

The Taylor Expansion at Past Time-like Infinity

H. Friedrich, 2013, 1306.5626.

Gravitational fields near space-like and null infinity

H. Friedrich, 1998 .

On static and radiative space-times

H. Friedrich, 1988 .

Characteristic initial data and wavefront singularities in general relativity

J. Stewart, H. Friedrich, 1983, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.

Einstein equations and conformal structure: Existence of Anti-de Sitter-type space-times

H. Friedrich, 1995 .

Smooth Non-Zero Rest-Mass Evolution Across Time-Like Infinity

H. Friedrich, 2013, 1311.0700.

Conformal Geodesics on Vacuum Space-times

H. Friedrich, 2002, gr-qc/0201006.

Conformal Structures of Static Vacuum Data

H. Friedrich, 2012, 1203.6125.

On the existence of analytic null asymptotically flat solutions of Einstein’s vacuum field equations

H. Friedrich, 1982, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.

The Einstein equations and the large scale behavior of gravitational fields : 50 years of the Cauchy problem in general relativity

H. Friedrich, P. Chruściel, 2004 .

Smooth Non-Zero Rest-Mass Evolution Across Time-Like Infinity

H. Friedrich, 2014, Annales Henri Poincaré.

Editorial note to: Roger Penrose, Conformal treatment of infinity

H. Friedrich, 2011 .

Radiative gravitational fields and asymptotically static or stationary initial data

H. Friedrich, 2003 .

Twistor connection and normal conformal Cartan connection

H. Friedrich, 1977 .

Motion of isolated bodies

Y. Choquet-bruhat, H. Friedrich, 2006, gr-qc/0605096.

Asymptotically Flat Initial Data¶with Prescribed Regularity at Infinity

H. Friedrich, S. Dain, 2001, gr-qc/0102047.

Bondi-type systems near space-like and null infinity

H. Friedrich, J. Kánnár, 1999, gr-qc/9911103.

Cosmologies with positive Lambda: Hierarchies of future behaviour

H. Friedrich, 2023, 2306.01564.

Initial boundary value problems for Einstein’s field equations and geometric uniqueness

H. Friedrich, 2009, 0903.5160.

On the Conformal Structure of Gravitational Fields in the Large

H. Friedrich, 1988 .