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Journal ArticleDOI

On the Mean Value Theorem for Integrals

Bernard Jacobson
- 01 May 1982 - 
- Vol. 89, Iss: 5, pp 300-301
TLDR
In this article, the Mean Value Theorem for Integrals (MVTH) was introduced and analyzed in terms of mean value theorems for integral numbers, where theorem is defined as follows:
Abstract
(1982). On the Mean Value Theorem for Integrals. The American Mathematical Monthly: Vol. 89, No. 5, pp. 300-301.

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Citations
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Journal ArticleDOI

An inverse analysis to determine conductive and radiative properties of a fibrous medium

TL;DR: In this article, a modified factor of extinction coefficient and an equivalent albedo of scattering were defined taking into account anisotropic scattering in fibrous insulation for simultaneous estimation of the conductive and radiative properties using the experimentally measured temperature responses for external temperatures up to 980 K.
Journal ArticleDOI

Neural network-based model predictive tracking control of an uncertain robotic manipulator with input constraints.

TL;DR: This paper proposes a neural network-based model predictive control (MPC) method for robotic manipulators with model uncertainty and input constraints and a nonquadratic cost function is adopted for the NN-based MPC.
Book ChapterDOI

The Fundamental Theorem of Calculus

TL;DR: In this article, the Fundamental Theorem of Calculus is used for computing definite integrals which routinely appear in problems with no apparent notion of area or of average value in sight.
Journal ArticleDOI

Inverse Identification of Thermal Properties of Fibrous Insulation from Transient Temperature Measurements

TL;DR: In this paper, an experimental setup was developed to measure the transient temperature response in fibrous insulation and the radiative properties were modified to take anisotropic scattering of fibrous insulations into account.
Journal ArticleDOI

A note on the mean value theorem for integrals

TL;DR: A note on the Mean Value Theorem for Integrals is given in this article, where it is shown that theorem is equivalent to theorem of theorem for integral numbers.