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Unisolvent functions are a concept in the field of functional analysis and approximation theory, particularly in relation to interpolation and the properties of function spaces. In general, the term "unisolvent" refers to a property of a set of functions or vectors that ensures a unique solution to a specific problem, typically concerning interpolation.

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  1. Numerical analysis
  2. Algorithms
  3. Applied mathematics
  4. Fields of mathematics
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