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General inverse problems for regular variation
by
Mikosch, Thomas
, Damek, Ewa
, Rosiński, Jan
, Samorodnitsky, Gennady
in
60E05
/ 60F05
/ Average linear density
/ Binomial distribution
/ Breiman's result
/ Construction
/ Coordinate systems
/ Grants
/ inverse problem
/ Inverse problems
/ linear process
/ Linear transformations
/ Mathematical functions
/ Mathematical vectors
/ Matrices
/ Multivariate analysis
/ Operations research
/ PART 6: HEAVY TAILS
/ Quadrants
/ random matrix
/ Random variables
/ Regular variation
/ Research grants
/ Scalars
/ Stochastic models
/ Studies
2014
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General inverse problems for regular variation
by
Mikosch, Thomas
, Damek, Ewa
, Rosiński, Jan
, Samorodnitsky, Gennady
in
60E05
/ 60F05
/ Average linear density
/ Binomial distribution
/ Breiman's result
/ Construction
/ Coordinate systems
/ Grants
/ inverse problem
/ Inverse problems
/ linear process
/ Linear transformations
/ Mathematical functions
/ Mathematical vectors
/ Matrices
/ Multivariate analysis
/ Operations research
/ PART 6: HEAVY TAILS
/ Quadrants
/ random matrix
/ Random variables
/ Regular variation
/ Research grants
/ Scalars
/ Stochastic models
/ Studies
2014
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
General inverse problems for regular variation
by
Mikosch, Thomas
, Damek, Ewa
, Rosiński, Jan
, Samorodnitsky, Gennady
in
60E05
/ 60F05
/ Average linear density
/ Binomial distribution
/ Breiman's result
/ Construction
/ Coordinate systems
/ Grants
/ inverse problem
/ Inverse problems
/ linear process
/ Linear transformations
/ Mathematical functions
/ Mathematical vectors
/ Matrices
/ Multivariate analysis
/ Operations research
/ PART 6: HEAVY TAILS
/ Quadrants
/ random matrix
/ Random variables
/ Regular variation
/ Research grants
/ Scalars
/ Stochastic models
/ Studies
2014
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Journal Article
General inverse problems for regular variation
2014
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Overview
Regular variation of distributional tails is known to be preserved by various linear transformations of some random structures. An inverse problem for regular variation aims at understanding whether the regular variation of a transformed random object is caused by regular variation of components of the original random structure. In this paper we build on previous work, and derive results in the multivariate case and in situations where regular variation is not restricted to one particular direction or quadrant.
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