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MATHEMATICS NOTES
created Sep 5th 2014, 06:08 by Rise Above Heart
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				The main aim and scope of General Mathematics Notes is publishing of refereed, high quality original research papers in all areas where mathematics plays an important role. The General Mathematics Notes publishes also refereed, high quality survey papers. The journal particularly emphasizes on research articles of common interest to a wide range of readers. This is an open access journal so as to reach the widest possible audiences.  
 
Mathematical Notes, a translation of Matematicheskie Zametki, is a publication of the Russian Academy of Sciences (RAS). The largest monthly mathematical journal from RAS, it features English translations of mathematical papers simultaneously published with their Russian versions. The journal contains research papers and survey articles in modern algebra, geometry and number theory, functional analysis, logic, set and measure theory, topology, probability and stochastics, differential and noncommutative geometry, operator and group theory, asymptotic and approximation methods, mathematical finance, linear and nonlinear equations, ergodic and spectral theory, operator algebras, and other related theoretical fields. It also presents rigorous results in mathematical physics.
			
			
	        Mathematical Notes, a translation of Matematicheskie Zametki, is a publication of the Russian Academy of Sciences (RAS). The largest monthly mathematical journal from RAS, it features English translations of mathematical papers simultaneously published with their Russian versions. The journal contains research papers and survey articles in modern algebra, geometry and number theory, functional analysis, logic, set and measure theory, topology, probability and stochastics, differential and noncommutative geometry, operator and group theory, asymptotic and approximation methods, mathematical finance, linear and nonlinear equations, ergodic and spectral theory, operator algebras, and other related theoretical fields. It also presents rigorous results in mathematical physics.
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