tag :: myown | BibSonomy

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1Garden Clearance: Cost, Tips & MAI Assistance | 2024 Guide
Garden Clearance: Cost, Tips & MAI Assistance | 2024 Guide
21 days ago by @millie-2024
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mai
marble
myown
stone,
maimarblemyownstone,
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1D-Sat | Decoding a 1990s file format.
An endeavour to reverse-engineer the file format of D-Sat 1.
a month ago by @jaeschke
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d-sat
dsat
engineering
file
format
image
myown
reverse
satellite
d-satdsatengineeringfileformatimagemyownreversesatellite
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1Rare architectural terms (Frascati 2024) - Eklogai
https://croala.ffzg.unizg.hr/eklogai/2024-rare-frascati/
2 months ago by @filologanoga
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architectura
myown
neo-latin
architecturamyownneo-latin
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1dblp: Stefano Secci
List of computer science publications by Stefano Secci
3 months ago by @serhii_stadnyk
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myown
test
test2
myowntesttest2
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1Predavanje ‘Čudni Marulić – čime nas zbunjuje Marulićevo djelo’ – Filozofski Fakultet u Rijeci
https://ffri.uniri.hr/dogadjanja/predavanje-cudni-marulic-cime-nas-zbunjuje-marulicevo-djelo/
3 months ago by @filologanoga
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MarkoMarulić
myown
MarkoMarulićmyown
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1Chiara Chianti Age, Career, Family, Net Worth, Height Bio 2024.
Chiara Chianti Age, Career, Family, Net Worth, Height Bio 2024.
4 months ago by @tchinfohub01
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myown
myown
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1Malena Doll Age, Career, Family, Net Worth, Height Bio 2024.
Malena Doll Age, Career, Family, Net Worth, Height Bio 2024.
4 months ago by @tchinfohub01
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myown
myown
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1Montana Wyman Age, Career, Family, Net Worth, Height Bio 2024.
Montana Wyman Age, Career, Family, Net Worth, Height Bio 2024.
4 months ago by @tchinfohub01
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myown
myown
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1Adira Allure Net Worth, Age, Height, Weight, Family, Bio/Wiki.
Adira Allure Net Worth, Age, Height, Weight, Family, Bio/Wiki.
4 months ago by @tchinfohub01
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myown
myown
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1Geisha Kyd Net Worth, Age, Height, Weight, Family, Bio/Wiki.
Geisha Kyd Net Worth, Age, Height, Weight, Family, Bio/Wiki.
4 months ago by @tchinfohub01
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myown
myown
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1Random mappings, forests and subsets associated with Abel-Cayley-Hurwitz multinomial expansions
J. Pitman. Séminaire Lotharingien de Combinatoire, (2001)
17 years ago by @pitman
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Abel_Cayley_Hurwitz_multinomial_expansion
Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
random_forests
random_mappings
random_subset
myown
Abel_Cayley_Hurwitz_multinomial_expansionDept_Mathematics_BerkeleyDept_Statistics_Berkeleyrandom_forestsrandom_mappingsrandom_subsetmyown
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1Probability laws related to the Jacobi theta and Riemann zeta functions, and Brownian excursions
P. Biane, J. Pitman, and M. Yor. Bull. Amer. Math. Soc., (2001)
17 years ago by @pitman
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Brownian_excursions
Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
Jacobi_theta_function
Riemmann_zeta_function
myown
Brownian_excursionsDept_Mathematics_BerkeleyDept_Statistics_BerkeleyJacobi_theta_functionRiemmann_zeta_functionmyown
(0)
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1Where did the Brownian particle go?
R. Pemantle, Y. Peres, J. Pitman, and M. Yor. Electron. J. Probab., (2001)
17 years ago by @pitman
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Brownian_motion
Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
occupation_measure
myown
Brownian_motionDept_Mathematics_BerkeleyDept_Statistics_Berkeleyoccupation_measuremyown
(0)
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1Asymptotics of the Hurwitz binomial distribution related to mixed Poisson Galton-Watson trees
J. Bennies, and J. Pitman. Combinatorics, Probability and Computing, (2001)
17 years ago by @pitman
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Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
Hurwitz_binomial_distribution
branching_process
combinatorial_asymptotics
random_trees_and_forests
myown
Dept_Mathematics_BerkeleyDept_Statistics_BerkeleyHurwitz_binomial_distributionbranching_processcombinatorial_asymptoticsrandom_trees_and_forestsmyown
(0)
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2On the distribution of ranked heights of excursions of a Brownian bridge
J. Pitman, and M. Yor. Ann. Probab., (2001)
17 years ago by @pitman
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Brownian_bridge
Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
homogeneous_functional
ranked_functionals
self-similar_process
myown
Brownian_bridgeDept_Mathematics_BerkeleyDept_Statistics_Berkeleyhomogeneous_functionalranked_functionalsself-similar_processmyown
(0)
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1Limit distributions and random trees derived from the birthday problem with unequal probabilities
M. Camarri, and J. Pitman. Electron. J. Probab., (2000)
17 years ago by @pitman
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Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
asymptotic_law
birthday_problem
random_trees_and_forests
myown
Dept_Mathematics_BerkeleyDept_Statistics_Berkeleyasymptotic_lawbirthday_problemrandom_trees_and_forestsmyown
(0)
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2Inhomogeneous continuum random trees and the entrance boundary of the additive coalescent
D. Aldous, and J. Pitman. Probab. Th. Rel. Fields, (2000)
17 years ago by @pitman
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Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
additive_coalescent
continuum_random_tree
entrance_boundary
myown
Dept_Mathematics_BerkeleyDept_Statistics_Berkeleyadditive_coalescentcontinuum_random_treeentrance_boundarymyown
(0)
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1Prediction rules and exchangeable sequences related to species sampling
B. Hansen, and J. Pitman. Stat. and Prob. Letters, (2000)
17 years ago by @pitman
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Bayesian_inference
Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
exchangeability
prediction_rule
species_sampling
myown
Bayesian_inferenceDept_Mathematics_BerkeleyDept_Statistics_Berkeleyexchangeabilityprediction_rulespecies_samplingmyown
(0)
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2Infinitely divisible laws associated with hyperbolic functions
J. Pitman, and M. Yor. Canadian Journal of Mathematics, (2003)
17 years ago by @pitman
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Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
Levy_process
hyperbolic_function
infinitely_divisible_law
myown
Dept_Mathematics_BerkeleyDept_Statistics_BerkeleyLevy_processhyperbolic_functioninfinitely_divisible_lawmyown
(0)
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1Algebraic evaluations of some Euler integrals, duplication formulae for Appell's hypergeometric function $F_1$, and Brownian variations
M. Ismail, and J. Pitman. Canad. J. Math., (2000)
17 years ago by @pitman
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Appell_hypergeometric_function
Brownian_variation
Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
Euler_integral
myown
Appell_hypergeometric_functionBrownian_variationDept_Mathematics_BerkeleyDept_Statistics_BerkeleyEuler_integralmyown
(0)
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2Two coalescents derived from the ranges of stable subordinators
J. Bertoin, and J. Pitman. Electron. J. Probab., (2000)
17 years ago by @pitman
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Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
coalescent
regenerative_set
stable_subordinator
myown
Dept_Mathematics_BerkeleyDept_Statistics_Berkeleycoalescentregenerative_setstable_subordinatormyown
(0)
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1A lattice path model for the Bessel polynomials
J. Pitman. 551. Dept. Statistics, U.C. Berkeley, (1999)
17 years ago by @pitman
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Bessel_polynomial
Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
lattice_path
myown
Bessel_polynomialDept_Mathematics_BerkeleyDept_Statistics_Berkeleylattice_pathmyown
(0)
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1Brownian motion, bridge, excursion and meander characterized by sampling at independent uniform times
J. Pitman. Electron. J. Probab., (1999)
17 years ago by @pitman
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Brownian_bridge
Brownian_excursion
Brownian_meander
Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
sampling_at_uniform_times
myown
Brownian_bridgeBrownian_excursionBrownian_meanderDept_Mathematics_BerkeleyDept_Statistics_Berkeleysampling_at_uniform_timesmyown
(0)
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1The distribution of local times of Brownian bridge
J. Pitman. Séminaire de Probabilités XXXIII, volume 1709 of Lecture Notes in Math., Springer, (1999)
17 years ago by @pitman
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Brownian_bridge
Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
local_time
myown
Brownian_bridgeDept_Mathematics_BerkeleyDept_Statistics_Berkeleylocal_timemyown
(0)
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1Path decompositions of a Brownian bridge related to the ratio of its maximum and amplitude
J. Pitman, and M. Yor. Studia Sci. Math. Hungar., 35 (520): 457-474 (1999)
17 years ago by @pitman
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Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
maximum_and_minimum
path_decomposition
myown
Dept_Mathematics_BerkeleyDept_Statistics_Berkeleymaximum_and_minimumpath_decompositionmyown
(0)
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1On the laws of homogeneous functionals of the Brownian bridge
P. Carmona, F. Petit, J. Pitman, and M. Yor. Studia Sci. Math. Hungar., (1999)
17 years ago by @pitman
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Brownian_bridge
Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
homogeneous_functional
myown
Brownian_bridgeDept_Mathematics_BerkeleyDept_Statistics_Berkeleyhomogeneous_functionalmyown
(0)
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4Coalescents with multiple collisions
J. Pitman. Ann. Probab., (1999)
17 years ago by @pitman
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Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
coalescent
fragmentation
myown
Dept_Mathematics_BerkeleyDept_Statistics_Berkeleycoalescentfragmentationmyown
(0)
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1The law of the maximum of a Bessel bridge
J. Pitman, and M. Yor. Electron. J. Probab., (1999)
17 years ago by @pitman
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Bessel_function
Bessel_process
Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
Markov_bridge
Markov_excursion
maximum_and_minimum
myown
Bessel_functionBessel_processDept_Mathematics_BerkeleyDept_Statistics_BerkeleyMarkov_bridgeMarkov_excursionmaximum_and_minimummyown
(0)
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2A family of random trees with random edge lengths
D. Aldous, and J. Pitman. Random Structures and Algorithms, (1999)
17 years ago by @pitman
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Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
random_trees_and_forests
myown
Dept_Mathematics_BerkeleyDept_Statistics_Berkeleyrandom_trees_and_forestsmyown
(0)
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2The SDE solved by local times of a Brownian excursion or bridge derived from the height profile of a random tree or forest
J. Pitman. Ann. Probab., (1999)
17 years ago by @pitman
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Brownian_bridge
Brownian_excursion
Dept_Mathematics_Berkeley
Dept_Statistics_Berkeley
Ray_Knight_theorem
local_time
random_trees_and_forests
stochastic_differential_equation
myown
Brownian_bridgeBrownian_excursionDept_Mathematics_BerkeleyDept_Statistics_BerkeleyRay_Knight_theoremlocal_timerandom_trees_and_forestsstochastic_differential_equationmyown
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BibSonomy

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1Garden Clearance: Cost, Tips & MAI Assistance | 2024 Guide

1D-Sat | Decoding a 1990s file format.

1Rare architectural terms (Frascati 2024) - Eklogai

1dblp: Stefano Secci

1Predavanje ‘Čudni Marulić – čime nas zbunjuje Marulićevo djelo’ – Filozofski Fakultet u Rijeci

1Chiara Chianti Age, Career, Family, Net Worth, Height Bio 2024.

1Malena Doll Age, Career, Family, Net Worth, Height Bio 2024.

1Montana Wyman Age, Career, Family, Net Worth, Height Bio 2024.

1Adira Allure Net Worth, Age, Height, Weight, Family, Bio/Wiki.

1Geisha Kyd Net Worth, Age, Height, Weight, Family, Bio/Wiki.

publications (hide)33684
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1Random mappings, forests and subsets associated with Abel-Cayley-Hurwitz multinomial expansions

1Probability laws related to the Jacobi theta and Riemann zeta functions, and Brownian excursions

1Where did the Brownian particle go?

1Asymptotics of the Hurwitz binomial distribution related to mixed Poisson Galton-Watson trees

2On the distribution of ranked heights of excursions of a Brownian bridge

1Limit distributions and random trees derived from the birthday problem with unequal probabilities

2Inhomogeneous continuum random trees and the entrance boundary of the additive coalescent

1Prediction rules and exchangeable sequences related to species sampling

2Infinitely divisible laws associated with hyperbolic functions

1Algebraic evaluations of some Euler integrals, duplication formulae for Appell's hypergeometric function $F_1$, and Brownian variations

2Two coalescents derived from the ranges of stable subordinators

1A lattice path model for the Bessel polynomials

1Brownian motion, bridge, excursion and meander characterized by sampling at independent uniform times

1The distribution of local times of Brownian bridge

1Path decompositions of a Brownian bridge related to the ratio of its maximum and amplitude

1On the laws of homogeneous functionals of the Brownian bridge

4Coalescents with multiple collisions

1The law of the maximum of a Bessel bridge

2A family of random trees with random edge lengths

2The SDE solved by local times of a Brownian excursion or bridge derived from the height profile of a random tree or forest

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