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Lebesgue integral

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Lebesgue integral [lə′beg ‚int·ə·grəl]
(mathematics)
The generalization of Riemann integration of real valued functions, which allows for integration over more complicated sets, existence of the integral even though the function has many points of discontinuity, and convergence properties which are not valid for Riemann integrals.


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00 Hardcover QA303 Hubbard (Cornell University) introduces matrices for solving systems of linear equations and approximating nonlinear ones, defines smooth manifolds, discusses Riemann and Lebesgue integrals, computes the volume of manifolds, and uses differential forms to justify the generalized Stokes's theorem.
An important consequence is that an integral over G can be defined, with properties very like the usual or Lebesgue integral.
 
 
 
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