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Lagrange: |
MacTutor History of Math |
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Lagrange: |
Taylor-Lagrange theorem |
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Law: |
Law of a measurable map
(random variable) |
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Law: |
Characterictic function uniquely determines law |
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Lebesgue: |
MacTutor History of Math |
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Lebesgue:(measure) |
Lebesgue measure on R |
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Lebesgue:(measure) |
Lebesgue measure on Rn |
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Lebesgue:(measure) |
Lebesgue measure on borel
subset of Rn |
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Lebesgue:(measure) |
Image of Lebesgue measure by
linear bijection on Rn |
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Lebesgue:(measure) |
Image of Lebesgue measure by
C1-diffeomorphism |
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Lebesgue:(measure) |
Lebesgue measure of strict
linear subspace in Rn |
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Lebesgue:(integral) |
Lebesgue integral of
non-negative measurable map |
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Lebesgue:(integral) |
Partial Lebesgue integral of a
non-negative map |
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Lebesgue:(integral) |
Lebesgue integral of a map in L1 |
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Lebesgue:(integral) |
Partial Lebesgue integral of a
map in L1 |
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Lebesgue:(integral) |
Lebesgue integral w.r. to
complex measure |
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Lebesgue:(integral) |
Partial Lebesgue integral w.r.
to complex measure |
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Lebesgue:(integral) |
Stack Lebesgue integral of a
non-negative map |
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Lebesgue:(integral) |
Stack Lebesgue
integral of map in L1 |
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Lebesgue:(integral) |
Stack Lebesgue integral of map
in L1 (complex meas.) |
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Lebesgue:(integral) |
Linearity of Lebesgue integral |
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Lebesgue:(point) |
Lebesgue point of elements of
L1(Rn) |
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Lebesgue:(point) |
Lebesgue points almost
everywhere |
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Left-continuous: |
Right and left-continuity of
total variation map. |
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Left-limit: |
Cadlag map and its left-limits,
bounded on compacts |
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Left-limit: |
Cadlag: right-continuous with left-limits,
RCLL |
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Lemma: |
Fatou lemma |
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Limit: |
Extraction of almost sure limit
in Lp |
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Limit: |
Lower limit, upper limit, liminf, limsup |
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Limit: |
Measurability of simple (pointwise)
limit |
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Limit: |
Jacobian expressed as a limit |
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Limit: |
Weak limit of complex measures |
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Limit: |
Narrow limit of complex
measures |
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Limit: |
Uniqueness of weak limit of
complex measures |
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Limit: |
Uniqueness of narrow limit of
complex measures |
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Linear:(functional) |
Linear functional |
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Linear:(functional) |
Bounded linear functional |
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Linear:(functional) |
Bounded linear functional as
inner-product |
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Linear:(functional) |
Bounded linear functional in L2 |
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Linear: |
Continuous linear maps between
normed spaces |
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Linear:(bijection) |
Image of lebesgue measure by linear
bijection on Rn |
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Linear:(subspace) |
Lebesgue measure of strict linear
subspace in Rn |
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Linear: |
Linear transformation of
gaussian vector is gaussian |
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Linearity: |
Linearity of lebesgue integral |
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Locally:(f. measure) |
Locally finite measure |
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Locally:(f. measure) |
Locally finite measure
on s-compact metric is regular |
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Locally:(f. measure) |
Locally finite measure
on open subset of Rn is regular |
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Locally:(f. measure) |
Locally finite measure,
invariant by translation on Rn |
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Locally:(compact) |
Locally compact topological
space |
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Locally:(compact) |
Strongly sigma-compact is locally
and sigma-compact |
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Locally:(integrable) |
Stieltjes L1- spaces on R+
of locally integrable maps. |
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Lower: |
Lower limit, liminf |
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Lower: |
Lower-semi-continuous (l.s.c) |
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l.s.c: |
Lower-semi-continuous (l.s.c) |
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l.s.c: |
Approximation by l.s.c and u.s.c functions |
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L1: |
Functional L1-spaces |
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L1: |
Stieltjes L1- spaces on R+ |
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L1: |
Lebesgue integral of a map in L1 |
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L1: |
Partial lebesgue integral of a map in L1 |
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L1: |
Fubini theorem in L1 |
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L2: |
Bounded linear functional in L2 |
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Lp: |
Functional Lp-spaces ,
p in [1,+oo[ |
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Lp: |
Usual [Norm] topology in Lp |
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Lp: |
Convergence in Lp |
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Lp: |
Absolute convergence in Lp |
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Lp: |
Cauchy sequence in Lp |
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Lp: |
Extraction of almost sure limit in Lp |
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Lp: |
Lp is complete |
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Lp: |
Complex simple functions are dense in Lp |
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Lp: |
Continuous, bounded maps dense in Lp |
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Lp: |
Continuous with compact support maps dense in Lp |
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Loo: |
Functional Loo-spaces |
