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1General Relativity And Gravitation 2009: Vol 41 Index & Table Of Contents

General Relativity and Gravitation 2009: Volume 41 , Issue INDEX/CONTENTS. Digitized from IA1514121-01 . Previous issue: sim_general-relativity-and-gravitation_2008-12_40_12 . Next issue: sim_general-relativity-and-gravitation_2009-01_41_1 .

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2General Relativity And Gravitation 1997: Vol 29 Index & Table Of Contents

General Relativity and Gravitation 1997: Volume 29 , Issue INDEX/CONTENTS. Digitized from IA1514122-01 . Previous issue: sim_general-relativity-and-gravitation_1996-12_28_12 . Next issue: sim_general-relativity-and-gravitation_1997-01_29_1 .

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3Space, Time And Gravitation: An Outline Of The General Relativity Theory

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General Relativity and Gravitation 1997: Volume 29 , Issue INDEX/CONTENTS. Digitized from IA1514122-01 . Previous issue: sim_general-relativity-and-gravitation_1996-12_28_12 . Next issue: sim_general-relativity-and-gravitation_1997-01_29_1 .

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4The Fifth Marcel Grossmann Meeting On Recent Developments In Theoretical And Experimental General Relativity, Gravitation And Relativistic Field Theories : Proceedings Of The Meeting Held At The University Of Western Australia, 8-13 August, 1988

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General Relativity and Gravitation 1997: Volume 29 , Issue INDEX/CONTENTS. Digitized from IA1514122-01 . Previous issue: sim_general-relativity-and-gravitation_1996-12_28_12 . Next issue: sim_general-relativity-and-gravitation_1997-01_29_1 .

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  • Language: English

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5General Relativity And Gravitation : Proceedings Of The Seventh International Conference (GR7), Tel-Aviv University, June 23-28, 1974

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General Relativity and Gravitation 1997: Volume 29 , Issue INDEX/CONTENTS. Digitized from IA1514122-01 . Previous issue: sim_general-relativity-and-gravitation_1996-12_28_12 . Next issue: sim_general-relativity-and-gravitation_1997-01_29_1 .

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6Relationship Of Gauge Gravitation Theory In Riemann-Cartan Spacetime And General Relativity Theory

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The simplest variant of gauge gravitation theory in Riemann-Cartan spacetime leading to the solution of the problem of cosmological singularity and dark energy problem is investigated. It is shown that this theory by certain restrictions on indefinite parameters of gravitational Lagrangian in the case of usual gravitating systems leads to Einstein gravitational equations with effective cosmological constant.

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7Electrically Charged Fluids With Pressure In Newtonian Gravitation And General Relativity In D Spacetime Dimensions: Theorems And Results For Weyl Type Systems

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Previous theorems concerning Weyl type systems, including Majumdar-Papapetrou systems, are generalized in two ways, namely, we take these theorems into d spacetime dimensions (${\rm d}\geq4$), and we also consider the very interesting Weyl-Guilfoyle systems, i.e., general relativistic charged fluids with nonzero pressure. In particular within Newton-Coulomb theory of charged gravitating fluids, a theorem by Bonnor (1980) in three-dimensional space is generalized to arbitrary $({\rm d}-1)>3$ space dimensions. Then, we prove a new theorem for charged gravitating fluid systems in which we find the condition that the charge density and the matter density should obey. Within general relativity coupled to charged dust fluids, a theorem by De and Raychaudhuri (1968) in four-dimensional spacetimes in rendered into arbitrary ${\rm d}>4$ dimensions. Then a theorem, new in ${\rm d}=4$ and ${\rm d}>4$ dimensions, for Weyl-Guilfoyle systems, is stated and proved, in which we find the condition that the charge density, the matter density, the pressure, and the electromagnetic energy density should obey. This theorem comprises, as particular cases, a theorem by Gautreau and Hoffman (1973) and results in four dimensions by Guilfoyle (1999). Upon connection of an interior charged solution to an exterior Tangherlini solution (i.e., a Reissner-Nordstr\"om solution in d-dimensions), one is able to give a general definition for gravitational mass for this kind of relativistic systems and find a mass relation with the several quantities of the interior solution. It is also shown that for sources of finite extent the mass is identical to the Tolman mass.

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8General Relativity And Gravitation 1992 : Proceedings Of The Thirteenth International Conference On General Relativity And Gravitation Held At Córdoba, Argentina, 28 June-4 July 1992

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Previous theorems concerning Weyl type systems, including Majumdar-Papapetrou systems, are generalized in two ways, namely, we take these theorems into d spacetime dimensions (${\rm d}\geq4$), and we also consider the very interesting Weyl-Guilfoyle systems, i.e., general relativistic charged fluids with nonzero pressure. In particular within Newton-Coulomb theory of charged gravitating fluids, a theorem by Bonnor (1980) in three-dimensional space is generalized to arbitrary $({\rm d}-1)>3$ space dimensions. Then, we prove a new theorem for charged gravitating fluid systems in which we find the condition that the charge density and the matter density should obey. Within general relativity coupled to charged dust fluids, a theorem by De and Raychaudhuri (1968) in four-dimensional spacetimes in rendered into arbitrary ${\rm d}>4$ dimensions. Then a theorem, new in ${\rm d}=4$ and ${\rm d}>4$ dimensions, for Weyl-Guilfoyle systems, is stated and proved, in which we find the condition that the charge density, the matter density, the pressure, and the electromagnetic energy density should obey. This theorem comprises, as particular cases, a theorem by Gautreau and Hoffman (1973) and results in four dimensions by Guilfoyle (1999). Upon connection of an interior charged solution to an exterior Tangherlini solution (i.e., a Reissner-Nordstr\"om solution in d-dimensions), one is able to give a general definition for gravitational mass for this kind of relativistic systems and find a mass relation with the several quantities of the interior solution. It is also shown that for sources of finite extent the mass is identical to the Tolman mass.

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9Space, Time And Gravitation: An Outline Of The General Relativity Theory

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Previous theorems concerning Weyl type systems, including Majumdar-Papapetrou systems, are generalized in two ways, namely, we take these theorems into d spacetime dimensions (${\rm d}\geq4$), and we also consider the very interesting Weyl-Guilfoyle systems, i.e., general relativistic charged fluids with nonzero pressure. In particular within Newton-Coulomb theory of charged gravitating fluids, a theorem by Bonnor (1980) in three-dimensional space is generalized to arbitrary $({\rm d}-1)>3$ space dimensions. Then, we prove a new theorem for charged gravitating fluid systems in which we find the condition that the charge density and the matter density should obey. Within general relativity coupled to charged dust fluids, a theorem by De and Raychaudhuri (1968) in four-dimensional spacetimes in rendered into arbitrary ${\rm d}>4$ dimensions. Then a theorem, new in ${\rm d}=4$ and ${\rm d}>4$ dimensions, for Weyl-Guilfoyle systems, is stated and proved, in which we find the condition that the charge density, the matter density, the pressure, and the electromagnetic energy density should obey. This theorem comprises, as particular cases, a theorem by Gautreau and Hoffman (1973) and results in four dimensions by Guilfoyle (1999). Upon connection of an interior charged solution to an exterior Tangherlini solution (i.e., a Reissner-Nordstr\"om solution in d-dimensions), one is able to give a general definition for gravitational mass for this kind of relativistic systems and find a mass relation with the several quantities of the interior solution. It is also shown that for sources of finite extent the mass is identical to the Tolman mass.

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10General Relativity And Gravitation 1980: Vol 12 Contents

Previous theorems concerning Weyl type systems, including Majumdar-Papapetrou systems, are generalized in two ways, namely, we take these theorems into d spacetime dimensions (${\rm d}\geq4$), and we also consider the very interesting Weyl-Guilfoyle systems, i.e., general relativistic charged fluids with nonzero pressure. In particular within Newton-Coulomb theory of charged gravitating fluids, a theorem by Bonnor (1980) in three-dimensional space is generalized to arbitrary $({\rm d}-1)>3$ space dimensions. Then, we prove a new theorem for charged gravitating fluid systems in which we find the condition that the charge density and the matter density should obey. Within general relativity coupled to charged dust fluids, a theorem by De and Raychaudhuri (1968) in four-dimensional spacetimes in rendered into arbitrary ${\rm d}>4$ dimensions. Then a theorem, new in ${\rm d}=4$ and ${\rm d}>4$ dimensions, for Weyl-Guilfoyle systems, is stated and proved, in which we find the condition that the charge density, the matter density, the pressure, and the electromagnetic energy density should obey. This theorem comprises, as particular cases, a theorem by Gautreau and Hoffman (1973) and results in four dimensions by Guilfoyle (1999). Upon connection of an interior charged solution to an exterior Tangherlini solution (i.e., a Reissner-Nordstr\"om solution in d-dimensions), one is able to give a general definition for gravitational mass for this kind of relativistic systems and find a mass relation with the several quantities of the interior solution. It is also shown that for sources of finite extent the mass is identical to the Tolman mass.

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11General Relativity And Gravitation 1987: Vol 19 Contents

Previous theorems concerning Weyl type systems, including Majumdar-Papapetrou systems, are generalized in two ways, namely, we take these theorems into d spacetime dimensions (${\rm d}\geq4$), and we also consider the very interesting Weyl-Guilfoyle systems, i.e., general relativistic charged fluids with nonzero pressure. In particular within Newton-Coulomb theory of charged gravitating fluids, a theorem by Bonnor (1980) in three-dimensional space is generalized to arbitrary $({\rm d}-1)>3$ space dimensions. Then, we prove a new theorem for charged gravitating fluid systems in which we find the condition that the charge density and the matter density should obey. Within general relativity coupled to charged dust fluids, a theorem by De and Raychaudhuri (1968) in four-dimensional spacetimes in rendered into arbitrary ${\rm d}>4$ dimensions. Then a theorem, new in ${\rm d}=4$ and ${\rm d}>4$ dimensions, for Weyl-Guilfoyle systems, is stated and proved, in which we find the condition that the charge density, the matter density, the pressure, and the electromagnetic energy density should obey. This theorem comprises, as particular cases, a theorem by Gautreau and Hoffman (1973) and results in four dimensions by Guilfoyle (1999). Upon connection of an interior charged solution to an exterior Tangherlini solution (i.e., a Reissner-Nordstr\"om solution in d-dimensions), one is able to give a general definition for gravitational mass for this kind of relativistic systems and find a mass relation with the several quantities of the interior solution. It is also shown that for sources of finite extent the mass is identical to the Tolman mass.

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12General Relativity And Gravitation 1975: Vol 6 Index

General Relativity and Gravitation 1975: Volume 6 , Issue Index. Digitized from IA1514122-01 . Previous issue: sim_general-relativity-and-gravitation_1973-12_4_6 . Next issue: sim_general-relativity-and-gravitation_1975-02_6_1 .

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13General Relativity And Gravitation 1994: Vol 26 Index

General Relativity and Gravitation 1994: Volume 26 , Issue Index. Digitized from IA1514122-01 . Previous issue: sim_general-relativity-and-gravitation_1993-12_25_12 . Next issue: sim_general-relativity-and-gravitation_1994_26_contents .

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14General Relativity And Gravitation 1996: Vol 28 Index

General Relativity and Gravitation 1996: Volume 28 , Issue Index. Digitized from IA1514122-01 . Previous issue: sim_general-relativity-and-gravitation_1995-12_27_12 . Next issue: sim_general-relativity-and-gravitation_1996_28_contents .

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15General Relativity And Gravitation 2001: Vol 33 Index

General Relativity and Gravitation 2001: Volume 33 , Issue Index. Digitized from IA1514122-01 . Previous issue: sim_general-relativity-and-gravitation_2000-12_32_12 . Next issue: sim_general-relativity-and-gravitation_2001_33_contents .

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16General Relativity And Gravitation 1989: Vol 21 Table Of Contents

General Relativity and Gravitation 1989: Volume 21 , Issue CONTENTS. Digitized from IA1514122-01 . Previous issue: sim_general-relativity-and-gravitation_1989_21_index . Next issue: sim_general-relativity-and-gravitation_1989-01_21_1 .

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17General Relativity And Gravitation 1994: Vol 26 Table Of Contents

General Relativity and Gravitation 1994: Volume 26 , Issue CONTENTS. Digitized from IA1514122-01 . Previous issue: sim_general-relativity-and-gravitation_1994_26_index . Next issue: sim_general-relativity-and-gravitation_1994-01_26_1 .

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18General Relativity And Gravitation 2005: Vol 37 Index & Table Of Contents

General Relativity and Gravitation 2005: Volume 37 , Issue INDEX/CONTENTS. Digitized from IA1514121-01 . Next issue: sim_general-relativity-and-gravitation_2005-01_37_1 .

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19General Relativity And Gravitation 1992: Vol 24 Index

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20General Relativity And Gravitation 1996: Vol 28 Table Of Contents

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21Space, Time And Gravitation: An Outline Of The General Relativity Theory

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22Gravitation And Cosmology : Principles And Applications Of The General Theory Of Relativity

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23Space, Time And Gravitation : An Outline Of The General Relativity Theory

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24The Theory Of General Relativity And Gravitation: Based On A Course Of Lectures Delivered At The Conference On Recent Advances In Physics Held At The University Of Toronto, In January, 1921

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14

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25General Relativity And Gravitation: A Centennial Perspective

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To commemorate the 100th anniversary of general relativity, the International Society on General Relativity and Gravitation (ISGRG) commissioned a Centennial Volume, edited by the authors of this article. We jointly wrote introductions to the four Parts of the Volume which are collected here. Our goal is to provide a bird's eye view of the advances that have been made especially during the last 35 years, i.e., since the publication of volumes commemorating Einstein's 100th birthday. The article also serves as a brief preview of the 12 invited chapters that contain in-depth reviews of these advances. The volume will be published by Cambridge University Press and released in June 2015 at a Centennial conference sponsored by ISGRG and the Topical Group of Gravitation of the American Physical Society.

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26General Relativity And Gravitation 2011: Vol 43 Index & Table Of Contents

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27General Relativity And Gravitation 1993: Vol 25 Index

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28General Relativity And Gravitation : Proceedings Of The 11th International Conference On General Relativity And Gravitation, Stockholm, July 6-12, 1986

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29The Seventh Marcel Grossmann Meeting : On Recent Developments In Theoretical And Experimental General Relativity, Gravitation, And Relativistic Field Theories : Proceedings Of The Meeting Held At Stanford University, 24-30 July 1994

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30General Relativity And Gravitation 1977: Vol 8 Index

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31General Relativity And Gravitation 1988: Vol 20 Table Of Contents

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32The Theory Of General Relativity And Gravitation; Based On A Course Of Lectures Delivered At The Conference On Recent Advances In Physics Held At The University Of Toronto, In January, 1921

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33Proceedings Of The Ninth International Conference On General Relativity And Gravitation, Jena, 14-16 July 1980

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34General Relativity And Gravitation 1988: Vol 20 Index

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35General Relativity And Gravitation 1981: Vol 13 Contents

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36Einstein, Hilbert, And The Theory Of Gravitation Historical Origins Of General Relativity Theory - Jagdish Mehra

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37General Relativity And Gravitation 1983: Vol 15 Contents

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38Space, Time, And Gravitation: An Outline Of The General Relativity Theory

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39General Relativity And Gravitation 1995: Vol 27 Table Of Contents

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40General Relativity And Gravitation 2003: Vol 35 Index

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41General Relativity And Gravitation 1982: Vol 14 Contents

General Relativity and Gravitation 2003: Volume 35 , Issue Index. Digitized from IA1514122-01 . Previous issue: sim_general-relativity-and-gravitation_2002-12_34_12 . Next issue: sim_general-relativity-and-gravitation_2003_35_contents .

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42Space Time And Gravitation - An Outline Of The General Relativity Theory

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General Relativity and Gravitation 2003: Volume 35 , Issue Index. Digitized from IA1514122-01 . Previous issue: sim_general-relativity-and-gravitation_2002-12_34_12 . Next issue: sim_general-relativity-and-gravitation_2003_35_contents .

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43Space, Time And Gravitation : An Outline Of The General Relativity Theory

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44Space, Time And Gravitation An Outline Of The General Relativity Theory

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45Space Time And Gravitation: An Outline Of The General Relativity Theory

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Book from Project Gutenberg: Space, Time and Gravitation An Outline of the General Relativity Theory Library of Congress Classification: QC

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46General Relativity And Gravitation 1998: Vol 30 Index & Table Of Contents

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47General Relativity And Gravitation 2001: Vol 33 Table Of Contents

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48General Relativity And Gravitation 2008: Vol 40 Index & Table Of Contents

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49Gravitation In The Solar System And Metric Extensions Of General Relativity

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Despite its remarkable agreement with gravity tests in the solar system, general relativity is challenged at larger scales. Large scale tests performed in the solar system by the Pioneer 10/11 probes have failed to confirm the expected gravity laws. We discuss here extensions of general relativity which preserve its geometrical nature while showing an ability to conciliate the Pioneer anomalies with other gravity tests. Further testable phenomenological consequences are also briefly discussed.

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50General Relativity And Gravitation 1976: Vol 7 Index

General Relativity and Gravitation 1976: Volume 7 , Issue Index. Digitized from IA1514122-01 . Previous issue: sim_general-relativity-and-gravitation_1975-12_6_6 . Next issue: sim_general-relativity-and-gravitation_1976-01_7_1 .

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