💡 Words with a Similar Meaning to "Complex differential form"
Found via reverse dictionary — words that share a conceptual meaning.
| Word | Definition |
|---|---|
| complex quadratic polynomial | A complex quadratic polynomial is a quadratic polynomial whose coefficients and variable are complex numbers. |
| complex geometrynoun | (countable) Used other than figuratively or idiomatically: see complex, geometry. |
| stein manifold | In mathematics, in the theory of several complex variables and complex manifolds, a Stein manifold is a complex submanifold of the vector space of n complex dimensions. |
| symplectic manifold | In differential geometry, a subject of mathematics, a symplectic manifold is a smooth manifold, , equipped with a closed nondegenerate differential 2-form , called the symplectic form. |
| holomorphic function | In mathematics, a holomorphic function is a complex-valued function of one or more complex variables that is complex differentiable in a neighbourhood of each point in a domain in complex coordinate space . |
| complex projective space | In mathematics, complex projective space is the projective space with respect to the field of complex numbers. |
| complex lie group | In geometry, a complex Lie group is a Lie group over the complex numbers; i.e., it is a complex-analytic manifold that is also a group in such a way is holomorphic. |
| differential equationnoun | (calculus) An equation involving the derivatives of a function. |
| complex measurenoun | (mathematical analysis) A function whose domain is a σ-algebra, whose codomain is the set of complex numbers, and which is countably additive. |
| differential formnoun | (differential geometry, tensor calculus, sometimes as "differential p-form") A completely antisymmetric tensor (of order p) that is defined on a Riemannian manifold; an expression, derived by applying a formalism to said tensor, that represents an integrand over the manifold. |
| partial differential equationnoun | (calculus) A differential equation that involves the partial derivatives of a function of several variables. |
| ordinary differential equationnoun | (calculus) An equation involving the derivatives of a function of only one independent variable. |
| holomorphic vector bundle | In mathematics, a holomorphic vector bundle is a complex vector bundle over a complex manifold such that the total space is a complex manifold and the projection map is holomorphic. |
| integro-differential equation | In mathematics, an integro-differential equation is an equation that involves both integrals and derivatives of a function. |
| differential structurenoun | (topology) A structure defined for a (topological) manifold so that it supports differentiation of functions defined on it. |
| complex logarithm | In mathematics, a complex logarithm is a generalization of the natural logarithm to nonzero complex numbers. |
| differentiable manifoldnoun | (differential geometry) A manifold that is locally similar enough to a Euclidean space (ℝⁿ) to allow one to do calculus; |
| riemann surfacenoun | (mathematics) A one-dimensional complex manifold; a generalization of the complex plane. |
| exterior derivativenoun | (calculus) A differential operator which acts on a differential k-form to yield a differential (k+1)-form, unless the k-form is a pseudoscalar, in which case it yields 0. |
| complex analysisnoun | (mathematics) The branch of mathematics that studies holomorphic functions. |
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