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General Relativity and Gravitation
基本信息
期刊名称 General Relativity and Gravitation
GEN RELAT GRAVIT
期刊ISSN 0001-7701
期刊官方网站 https://www.springer.com/10714
是否OA No
出版商 Springer New York
出版周期 Monthly
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始发年份 1970
年文章数 131
最新影响因子 2.1(2023)  scijournal影响因子  greensci影响因子
中科院SCI期刊分区
大类学科 小类学科 Top 综述
物理4区 ASTRONOMY & ASTROPHYSICS 天文与天体物理4区
PHYSICS, MULTIDISCIPLINARY 物理:综合4区
PHYSICS, PARTICLES & FIELDS 物理:粒子与场物理4区
CiteScore
CiteScore排名 CiteScore SJR SNIP
学科 排名 百分位 4.6 0.794 0.832
Physics and Astronomy
Physics and Astronomy (miscellaneous)
22/81 73%
补充信息
自引率 9.5%
H-index 72
SCI收录状况 Science Citation Index Expanded
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PubMed Central (PMC) http://www.ncbi.nlm.nih.gov/nlmcatalog?term=0001-7701%5BISSN%5D
投稿指南
期刊投稿网址 https://submission.nature.com/new-submission/10714/3
收稿范围
General Relativity and Gravitation is a journal devoted to all aspects of modern gravitational science, and published under the auspices of the International Society on General Relativity and Gravitation.

It welcomes in particular original articles on the following topics of current research:

Analytical general relativity, including its interface with geometrical analysis
Numerical relativity
Theoretical and observational cosmology
Relativistic astrophysics
Gravitational waves: data analysis, astrophysical sources and detector science
Extensions of general relativity
Supergravity
Gravitational aspects of string theory and its extensions
Quantum gravity: canonical approaches, in particular loop quantum gravity, and path integral approaches, in particular spin foams, Regge calculus and dynamical triangulations
Quantum field theory in curved spacetime
Non-commutative geometry and gravitation
Experimental gravity, in particular tests of general relativity
The journal publishes articles on all theoretical and experimental aspects of modern general relativity and gravitation, as well as historical articles of special interest.
 

GRG and CQG Exact Solutions Policy:

In the field of classical relativity, the discovery of a new exact solution does not justify publication simply for its own sake. Justification for publishing a new solution would be provided by showing for example that it has an interesting physical application or unusual geometrical properties, or that it illustrates an important mathematical point. The onus is on the author to provide convincing evidence that the solution is in fact new.
The development of a new technique or formalism for finding solutions of the field equations does not represent a sufficient advance to justify publication, unless the method is applied successfully.
 

Article Types

Research articles: presenting original research results
Letters: summarizing new results of interest to researchers whose primary interest lies in nearby areas, but who would typically not be interested in complete derivations, details of numerical simulations, etc. (limited to 8 journal pages)
Invited reviews: detailed status reports or short summarizing reviews
Golden Oldies: republications of seminal papers, both, well-known or 'hidden treasures'
A few selected papers will be marked Editor's Choice: the primary criteria will be original, high-quality research that is of wide interest within the community.
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投稿指南 https://link.springer.com/journal/10714/submission-guidelines
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