|
Map: |
Continuous map |
|
Map: |
Finitely additive map |
|
Map: |
Finitely sub-additive map |
|
Map:(measurable) |
Measurable map |
|
Map:(measurable) |
Sum, product of C-valued measurable maps |
|
Map: |
Total variation map |
|
Map: |
Positive, negative variation map |
|
Matrix: |
Product decomposition of an nxn square matrix |
|
Matrix: |
Orthogonal, symmetric and non-negative matrix |
|
Matrix: |
Diagonalisation of symmetric non-negative matrix |
|
Maximal: |
Maximal function of complex
measure |
|
Maximal: |
Maximal function of elements
of L1(Rn) |
|
Maximal: |
Maximal function inequality |
|
Maximum: |
Maximum of continuous map with
compact domain |
|
Minimum: |
Minimum of continuous map with
compact domain |
|
Mean: |
Mean and covariance of
gaussian measure |
|
Mean: |
Mean and covariance of
gaussian vector |
|
Measurability: |
Measurability criterion |
|
Measurability: |
Measurability criteria in R |
|
Measurability: |
Measurability of simple
(pointwise) limit |
|
Measurability: |
Measurability w.r. to product
sigma-algebra |
|
Measurability: |
Measurability of partial
function |
|
Measurability: |
Measurability of partially
integrated function |
|
Measurable: |
Measurable space |
|
Measurable: |
Measurable map |
|
Measurable: |
Sum, product of C-valued measurable functions |
|
Measurable: |
Measurable rectangle |
|
Measurable: |
Measurable partition |
|
Measure: |
Measure |
|
Measure: |
Complex measure |
|
Measure: |
Finite measure |
|
Measure: |
Inner-regular, outer-regular and regular measure |
|
Measure: |
Locally finite measure |
|
Measure: |
Sigma-finite measure |
|
Measure: |
Signed measure |
|
Measure:(lebesgue) |
Lebesgue measure on R |
|
Measure:(lebesgue) |
Lebesgue measure on Rn |
|
Measure:(lebesgue) |
Lebesgue measure on borel
subset of Rn |
|
Measure:(lebesgue) |
Image of lebesgue measure by
linear bijection on Rn |
|
Measure:(lebesgue) |
Image of lebesgue measure by C1-diffeomorphism |
|
Measure:(lebesgue) |
Lebesgue measure of strict
linear subspace in Rn |
|
Measure:(stieltjes) |
Stieltjes measure on R |
|
Measure:(stieltjes) |
Stieltjes measure on R+ |
|
Measure:(stieltjes) |
Complex stieltjes measure on R+ |
|
Measure: |
Measure space |
|
Measure:(outer) |
Outer-measure |
|
Measure::(outer) |
Sigma-algebra associated with outer-measure |
|
Measure::(outer) |
Outer-measure theorem |
|
Measure:(extens.) |
Extension of measure from a
semi-ring to a ring |
|
Measure:(extens.) |
Extension of measure from a
ring to a sigma-algebra |
|
Measure:(extens.) |
Extension from a semi-ring to a sigma-algebra |
|
Measure: |
Upward continuity of measure |
|
Measure: |
Downward continuity of measure |
|
Measure: |
Total variation of a measure |
|
Measure: |
Total variation is a finite measure |
|
Measure: |
Absolute continuity of a measure
w.r. to another |
|
Metric: |
Metric |
|
Metric: |
Metric space |
|
Metric: |
Separable metric space |
|
Metric: |
Sigma-compact metric space is
separable |
|
Metric: |
Complete metric space |
|
Metric: |
Metric topology |
|
Metric: |
Induced metric |
|
Metric: |
Induced metric theorem |
|
Metric: |
L. finite measure on sigma-compact metric is regular |
|
Metrizable: |
Metrizable topological space |
|
Metrizable: |
R is metrizable |
|
Minkowski: |
MacTutor History of Math |
|
Minkowski: |
Minkowski inequality |
|
Modulus: |
Integral modulus inequality |
|
Moment: |
Moments of measure from
fourier transform |
|
Moment: |
Gaussian measure has moments
of all order |
|
Monotone: |
Monotone convergence theorem |
|
M1: |
Set of complex measure |
