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Tail estimates for stochastic fixed point equations via nonlinear renewal theory
Jeffrey F. Collamore
, Anand N. Vidyashankar
Department of Mathematical Sciences
15
Citations (Scopus)
971
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Dive into the research topics of 'Tail estimates for stochastic fixed point equations via nonlinear renewal theory'. Together they form a unique fingerprint.
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Mathematics
Change of Measure
33%
Characterization
26%
Estimate
34%
Extremal Index
36%
Fixed-point Equation
100%
Form
20%
Iterate
48%
Large Deviation Theory
35%
Lipschitz Map
33%
Path
17%
Random Maps
34%
Renewal Theory
99%
Stochastic Equations
77%
Tail
67%
Upper bound
16%