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Rings and Algebras.
Rings are algebraic structures that generalize fields: multiplication need not be commutative and multiplicative inverses need not exist. A ring is a set equipped with two binary operations satisfying properties analogous to those of addition and multiplication of integers.Journal key Highlights
Algebra.
Algebraic Geometry.
Algebraic Topology.
Application in computer systems.
Artificial intelligence.
Bayesian inference.
Binary Data.
Biostatistics Methods.
Centrifugal Force.
Collaborative Robot.
Communication Network.
Commutative Algebra.
Complex Variables.
Computational Physics and Numerical Simulation.
Computer Graphics.
Computer Science.
Condensed Matter Physics and Materials
Data storage.
Differential Equations.
Differential Geometry.
Econometrics.
Functional Analysis.
Gantry Robot.
General Mathematics.
Geometric Topology.
Graphical Design
Group Theory.
Industrial Robots.
Latin Square.
Linear Motion.
Machine Learning.
Mathematical Economics.
Mathematical Physics.
Mathematics Researchers.
Matrix.
Media Design.
Metric Geometry.
Modeling of Systems.
Numerical Analysis.
Operator Algebras.
Optics and Lasers.
Probability.
Quantum Mechanics and Quantum Information Theory.
Real Functions.
Rings and Algebras.
Sensory Network.
Software & Hardware Designing.
Statistics Theory.
Symplectic Geometry.
Trigonometry.