linear functionals造句
例句与造句
- The linear functional is the first variation of and is denoted by,
- Likewise, the is a conjugate-linear functional on.
- Indeed, it coincides with the topology of pointwise convergence of linear functionals.
- A linear functional can be characterized by two objects.
- Distributions are linear functionals on appropriate spaces of functions.
- It's difficult to find linear functionals in a sentence. 用linear functionals造句挺难的
- It can also be used to denote abstract vectors and linear functionals in mathematics.
- For the theorems relating linear functionals to measures, see Riesz Markov Kakutani representation theorem.
- For example, a differential-form assigns to each point a linear functional on.
- That is, the functionals f _ j are taken to be continuous linear functionals.
- Both these integrals commute with linear functionals.
- defines a continuous linear functional on.
- *By the definition of addition and scalar multiplication of linear functionals in the dual space,
- An important theorem about continuous linear functionals on normed vector spaces is the Hahn Banach theorem.
- The situation of having no linear functionals is highly undesirable for the purposes of doing analysis.
- For the basis of vector fields define the dual basis to be the linear functionals such that
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