Concentrated

Let be a Positive Measure on a Sigma Algebra , and let be an arbitrary(real or complex) Measure on . If there is a Set such that for every , then is said to be concentrated on . This is equivalent to requiring that whenever .

References

Rudin, W. Functional Analysis, 2nd ed. New York: McGraw-Hill, p. 121, 1991.

• Legendre's Quadratic Reciprocity Law
• Legendre Sum
• Legendre Symbol
• Legendre Transformation
• Lehmer Method
• Lehmer Number
• Lehmer-Schur Method
• Lehmer's Constant
• Lehmer's Formula
• Lehmer's Phenomenon
• Lehmer's Problem
• Lehmer's Theorem
• Lehmus' Theorem
• Leibniz Criterion
• Leibniz Harmonic Triangle
• Leibniz Identity
• Leibniz Integral Rule
• Leibniz Series
• Lemarié's Wavelet
• Lemma
• Lemniscate
• Lemniscate Case
• Lemniscate Constant
• Lemniscate Function
• Lemniscate Inverse Curve