💡 Words with a Similar Meaning to "Geometric analysis"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| differential geometrynoun | (geometry, mathematical analysis) The study of geometry, especially geometric structures on differentiable manifolds, using techniques from calculus, linear algebra and multilinear algebra. |
| algebraic analysisnoun | Used other than figuratively or idiomatically: see algebraic, analysis.; the use of techniques from algebra (especially elementary algebra) to analyse and solve problems. |
| analytic geometrynoun | (geometry) The subbranch of geometry that investigates geometrical figures via the mathematical properties of their representations in a coordinate system. |
| mathematical analysisnoun | (mathematics) The mathematical study of functions, sequences, series, limits, derivatives and integrals. |
| analytical geometrynoun | Alternative form of analytic geometry. [(geometry) The subbranch of geometry that investigates geometrical figures via the mathematical properties of their representations in a coordinate system.] |
| algebraic geometrynoun | (mathematics) A branch of mathematics that studies algebraic varieties (solution sets of polynomial equations) and their generalisations, using techniques from both algebra (chiefly commutative algebra) and geometry. |
| arithmetic geometrynoun | (mathematics) A developing branch of mathematics in which techniques of algebraic geometry are applied to number theory, in particular being concerned with schemes of finite type over the spectrum of the ring of integers, Spec(ℤ). |
| algebraic topologynoun | (mathematics) The branch of mathematics that uses tools from abstract algebra to study topological spaces. |
| geometry of numbersnoun | (number theory) The subbranch of number theory which applies techniques from geometry to the study of algebraic numbers. |
| differential topologynoun | (mathematics) Field dealing with differentiable functions on differentiable manifolds. |
| geometric topologistnoun | A mathematician who specializes in geometric topology. |
| geometrynoun | (mathematics, uncountable) The branch of mathematics dealing with spatial relationships. |
| mathematical morphologynoun | (mathematics) A theory and technique for the analysis and processing of geometrical structures, based on set theory, lattice theory, topology, and random functions. |
| complex analysisnoun | (mathematics) The branch of mathematics that studies holomorphic functions. |
| geometricitynoun | (mathematics) The condition of being geometric, or of having been geometricized. |
| topologynoun | (mathematics, uncountable) The branch of mathematics dealing with those properties of a geometrical object (of arbitrary dimensionality) that are unchanged by continuous deformations (such as stretching, bending, etc., without tearing or gluing). |
| diophantine geometrynoun | (mathematics) A developing branch of mathematics in which techniques of algebraic geometry are applied to number theory (specifically the theory of Diophantine equations), in particular being concerned with algebraic varieties over fields that are finitely generated over their prime fields and over local fields. |
| trigonometrynoun | (geometry, mathematical analysis) The branch of mathematics that deals with the relationships between the sides and angles of (in particular) right-angled triangles, as represented by the trigonometric functions, and with calculations based on said relationships. |
| tropical geometrynoun | (mathematics) A recent branch of geometry that can be described as a piecewise linear version of real algebraic geometry. |
| riemannian geometrynoun | (mathematics, geometry) The branch of differential geometry that concerns Riemannian manifolds; an example of a geometry that involves Riemannian manifolds. |
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