Mon, 6 May 2013[1] arXiv:1305.0764 [pdf, ps, other]Calculation of Exact Estimators by Integration Over the Surface of an n-Dimensional Sphere 0 l. @- j4 n. `" O. n" IAnthony J Webster . f' G8 k8 @2 @6 Q: ZSubjects: Statistics Theory (math.ST)* q! s! v- D8 n
) k" i; ]6 b# \0 j1 {[2] arXiv:1305.0630 [pdf, ps, other]Anisotropic oracle inequalities in noisy quantization' O: {' |( |: l* z! }+ N Sébastien Loustau : X8 P y) }' DComments: 30 pages. arXiv admin note: text overlap with arXiv:1205.1417 - O8 A) C' A) w9 ?9 rSubjects: Statistics Theory (math.ST); Machine Learning (stat.ML)% G" K8 Q$ H! v. c1 _, a# m9 C
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[3] arXiv:1305.0617 [pdf, ps, other]Bayesian Manifold Regression 0 Q7 z9 c& w5 rYun Yang, David B. Dunson 7 b; w9 y5 I# o$ J2 |Comments: 36 pages, 2 figures/ s3 v9 V1 X% z5 n H2 ~- D8 R
Subjects: Statistics Theory (math.ST) ( `1 ?- [" l p" J& V* O 0 h. m: G3 N1 k: |" b5 V5 s& a/ T5 `) mFri, 3 May 2013[4] arXiv:1305.0355 [pdf, other]Model Selection for High-Dimensional Regression under the Generalized Irrepresentability Condition* ^, R' H5 u" v$ | Adel Javanmard, Andrea Montanari # J- x" z9 x$ k9 `# e; v, \Comments: 32 pages, 3 figures& C' M/ K2 `& }* D& X& R
Subjects: Statistics Theory (math.ST); Information Theory (cs.IT); Learning (cs.LG); Methodology (stat.ME); Machine Learning (stat.ML) % e1 t: U2 D1 }! Z- q5 d& u 2 U( n; }1 k2 t9 ?! f$ M% z[5] arXiv:1305.0339 [pdf, ps, other]A Note on Central Limit Theorems for Linear Spectral Statistics of Large Dimensional F-matrix/ Y) ~4 T5 }7 t' g Shurong Zheng, Zhidong Bai 7 P0 r" M# R" H4 @- ~Subjects: Statistics Theory (math.ST)4 Q# E* ?' Y' X
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[6] arXiv:1305.0274 [pdf, ps, other]Multichannel Deconvolution with Long-Range Dependence: A Minimax Study * w) B) l$ L8 K m+ x4 nRida Benhaddou, Rafal Kulik, Marianna Pensky, Theofanis Sapatinas3 T3 d2 d2 V% A' p0 v0 [- F5 H( b
Subjects: Statistics Theory (math.ST) ; L# d: d3 m5 c5 K+ h/ i* @ h0 }: b4 Y' a' @5 d[7] arXiv:1305.0539 (cross-list from math.AG) [pdf, other]Tensors of Nonnegative Rank Two% H X8 ]7 U/ W8 J0 B2 h9 y7 ]/ z3 i" w Elizabeth S. Allman, John A. Rhodes, Bernd Sturmfels, Piotr Zwiernik2 g9 f9 u/ \& k# {
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Subjects: Algebraic Geometry (math.AG); Statistics Theory (math.ST) + u' a" R/ l/ N: j # I* R$ Y& g2 o1 p% d' UThu, 2 May 2013[8] arXiv:1305.0179 (cross-list from math.PR) [pdf, other]Species dynamics in the two-parameter Poisson-Dirichlet diffusion model : X( u5 L1 B/ b: m" I5 ]$ xMatteo Ruggiero + p! g, b, ^# X& ZSubjects: Probability (math.PR); Statistics Theory (math.ST)1 K0 t6 G k8 Y1 g" F
; q# ~" f3 f7 [! x4 i Wed, 1 May 2013[9] arXiv:1304.7914 [pdf, ps, other]A Characterization of Saturated Designs for Factorial Experiments. g! m8 Y0 U$ g3 Z# } Roberto Fontana, Fabio Rapallo, Maria-Piera Rogantin2 u% A1 j8 x2 n
Comments: 18 pages, 1 figure - s2 t) K& k4 O, @Subjects: Statistics Theory (math.ST); Methodology (stat.ME) 2 w8 r% _. l3 z) t' |$ ?1 ]; \$ ]: q. e
[10] arXiv:1304.8087 (cross-list from cs.DS) [pdf, other]Uniqueness of Tensor Decompositions with Applications to Polynomial Identifiability ( f2 I% `6 K; Y* l1 Y0 i+ }Aditya Bhaskara, Moses Charikar, Aravindan Vijayaraghavan 2 l' E. F+ C/ }5 R; bComments: 51 pages, 2 figures- c5 T0 O+ B9 }9 A1 R) D% s
Subjects: Data Structures and Algorithms (cs.DS); Learning (cs.LG); Statistics Theory (math.ST); T7 `6 r. b3 Q
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[11] arXiv:1304.8036 (cross-list from math.PR) [pdf, ps, other]n-digit Benford distributed random variables # |. A3 S% [6 L# m9 bAzar Khosravani, Constantin Rasinariu 2 R7 H: x' j7 b; R5 C" IComments: 7 pages, 4 figures1 z+ J: W0 Z" q' F" B y% X
Subjects: Probability (math.PR); Statistics Theory (math.ST) 2 Q/ d2 o: U8 ^# J, q) j% F( U1 C1 N- U4 W/ w9 p7 w Tue, 30 Apr 2013[12] arXiv:1304.7678 [pdf, ps, other]Large and moderate deviation principles for averaged stochastic approximation method for the estimation of a regression function7 w4 n' L5 k: y7 X Yousri Slaoui 4 P* F: _4 b$ d+ j; V) VComments: arXiv admin note: text overlap with arXiv:math/0601429 by other authors& i$ `* R( o* U
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[13] arXiv:1304.7668 [pdf, ps, other]Adaptive estimation under single-index constraint in a regression model + O4 \* i3 I2 D% TOleg Lepski, Nora Serdyukova ( ~3 u, }* f! n4 S) S+ [" IComments: 44 pages. Lemma 1 is common to "Adaptive estimation in the single-index model via oracle approach" (ArXiv:1111.3563) as well as Theorem 5 coincides with Theorem 4 in that paper. arXiv admin note: substantial text overlap with arXiv:1111.35637 i$ a! U* g7 E4 C/ J. i
Subjects: Statistics Theory (math.ST); Probability (math.PR)" U& v" V# X: ~, q# O# V2 w
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[14] arXiv:1304.7366 [pdf, ps, other]Asymptotically minimax empirical Bayes estimation of a sparse normal mean 1 _$ f% Q* d8 q FRyan Martin, Stephen G. Walker9 _; `$ ^& k9 B) n+ N
Comments: 14 pages, 2 figures, 2 tables, y9 T, z( C4 j# u3 B
Subjects: Statistics Theory (math.ST)9 r1 |1 t4 |: y, K" l* L% A
8 f" W7 F9 O" N ^# y- ]) _1 j6 R[15] arXiv:1304.7353 [pdf, ps, other]A note on non-parametric Bayesian estimation for Poisson point processes3 `$ v( L- ?; X6 t. Y Shota Gugushvili, Peter Spreij 4 O4 j' s/ d7 [) rComments: 10 pages : X) y, M% t: `3 f& rSubjects: Statistics Theory (math.ST) & K* G9 c! _- T* J: a* h% C" }$ t0 \8 `) M K& P
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