Mon, 6 May 2013[1] arXiv:1305.0764 [pdf, ps, other]Calculation of Exact Estimators by Integration Over the Surface of an n-Dimensional Sphere4 G1 `4 d2 H! K Anthony J Webster! A8 I) ~! a3 P& Z! x' A
Subjects: Statistics Theory (math.ST) , t- \; E( p) F , H; p6 g" \7 B( S" b4 w[2] arXiv:1305.0630 [pdf, ps, other]Anisotropic oracle inequalities in noisy quantization ; b0 ~5 P! W uSébastien Loustau 6 I/ N! r9 X/ s! a! y) bComments: 30 pages. arXiv admin note: text overlap with arXiv:1205.14172 O5 L6 m g- _5 D- \6 e+ {6 k$ M
Subjects: Statistics Theory (math.ST); Machine Learning (stat.ML)5 H/ {) C! Q1 K- p' x3 o7 [
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[3] arXiv:1305.0617 [pdf, ps, other]Bayesian Manifold Regression 7 }7 T1 |9 R2 C7 F: a, l0 GYun Yang, David B. Dunson " e/ D* t0 ~* K7 |) }. X8 K0 a# xComments: 36 pages, 2 figures : Y) Q. @: r, V k ]" ~; l0 c3 XSubjects: Statistics Theory (math.ST)" k1 c/ e* Z2 B6 L& {9 N
! l( J/ `% k9 ~ Fri, 3 May 2013[4] arXiv:1305.0355 [pdf, other]Model Selection for High-Dimensional Regression under the Generalized Irrepresentability Condition # l/ _0 e; y2 g v7 z& [9 s3 `Adel Javanmard, Andrea Montanari" C4 Q4 r6 a/ t( Y" @
Comments: 32 pages, 3 figures- k- v4 T. q8 p4 v0 w4 C! Y C9 C4 T3 a
Subjects: Statistics Theory (math.ST); Information Theory (cs.IT); Learning (cs.LG); Methodology (stat.ME); Machine Learning (stat.ML)5 R. b5 y) Y3 x L! P3 d
6 M b* K0 C4 d[5] arXiv:1305.0339 [pdf, ps, other]A Note on Central Limit Theorems for Linear Spectral Statistics of Large Dimensional F-matrix& b! A7 R0 a; c( ]& e Shurong Zheng, Zhidong Bai/ g4 S7 r/ U3 m" z; X" y6 E2 d
Subjects: Statistics Theory (math.ST); l; I5 X% H( z% u, _! v. Q* c
# g5 K" T9 r3 ^4 R h[6] arXiv:1305.0274 [pdf, ps, other]Multichannel Deconvolution with Long-Range Dependence: A Minimax Study: ]* p. ]( R% A1 F% T# o. X, n* [' b Rida Benhaddou, Rafal Kulik, Marianna Pensky, Theofanis Sapatinas$ j9 _7 o/ d2 k; Q) M0 i
Subjects: Statistics Theory (math.ST); F/ s5 K# _: `# ~- k/ Q) t0 }2 i
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[7] arXiv:1305.0539 (cross-list from math.AG) [pdf, other]Tensors of Nonnegative Rank Two $ B# s# _2 x! C; ~* \5 LElizabeth S. Allman, John A. Rhodes, Bernd Sturmfels, Piotr Zwiernik 1 Z3 G$ ~, S2 W: P0 h) }+ vComments: 22 pages, 1 figure1 j' m W* g0 U
Subjects: Algebraic Geometry (math.AG); Statistics Theory (math.ST) ( x9 C9 |8 i* X7 k$ T ! t2 `; x7 H3 q5 ?9 J4 q' P" rThu, 2 May 2013[8] arXiv:1305.0179 (cross-list from math.PR) [pdf, other]Species dynamics in the two-parameter Poisson-Dirichlet diffusion model) V- l. B) m- l& A4 d4 J Matteo Ruggiero ) T+ H- h: d2 B; c/ B }/ tSubjects: Probability (math.PR); Statistics Theory (math.ST) & w- O' D ~ n0 {" x ( I7 m; p6 k( R" j+ l# V/ hWed, 1 May 2013[9] arXiv:1304.7914 [pdf, ps, other]A Characterization of Saturated Designs for Factorial Experiments0 q% r+ u1 B/ [! r Roberto Fontana, Fabio Rapallo, Maria-Piera Rogantin : @* c8 g: b3 i' ~Comments: 18 pages, 1 figure " X9 A r$ U. x& kSubjects: Statistics Theory (math.ST); Methodology (stat.ME) B3 z3 M6 v( Y9 y$ ]7 b' V
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[10] arXiv:1304.8087 (cross-list from cs.DS) [pdf, other]Uniqueness of Tensor Decompositions with Applications to Polynomial Identifiability ' I, f: Z: P" ~0 n x0 O8 u$ B% XAditya Bhaskara, Moses Charikar, Aravindan Vijayaraghavan, Z/ Q1 \7 j( R$ ~+ D) O
Comments: 51 pages, 2 figures* J' V" H; @$ m
Subjects: Data Structures and Algorithms (cs.DS); Learning (cs.LG); Statistics Theory (math.ST) / {$ n# I7 ^5 z6 ~- f( o/ b3 K0 m! {' N! u! b- M( u. ?' ~9 ]7 G8 }6 d
[11] arXiv:1304.8036 (cross-list from math.PR) [pdf, ps, other]n-digit Benford distributed random variables$ w' L2 h! r; M Azar Khosravani, Constantin Rasinariu ; Y9 @5 Z H' v- I% FComments: 7 pages, 4 figures 2 ~. I/ O) a3 a( l; m7 D& ~Subjects: Probability (math.PR); Statistics Theory (math.ST)6 b: i3 W( f7 w4 Z, k" g2 P7 p
% L' I! y4 Z* H$ y% ~& Q: DTue, 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 function / P$ D# d, c& ?: T$ P' n6 j: B5 e3 QYousri Slaoui 9 M; R3 _* P$ c5 O$ O3 c% F4 C# u- ^+ ]Comments: arXiv admin note: text overlap with arXiv:math/0601429 by other authors ; F L/ _) \) s5 n: z8 e5 j% XSubjects: Statistics Theory (math.ST)7 w( E# B8 D3 H( E5 t- b
2 B3 I% I: ~6 o4 [[13] arXiv:1304.7668 [pdf, ps, other]Adaptive estimation under single-index constraint in a regression model ! m6 {) J2 A* v: Z. [- s# COleg Lepski, Nora Serdyukova- o: u, [% B- Q
Comments: 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:1111.35632 T! ?/ ~, [9 V. t8 T& S
Subjects: Statistics Theory (math.ST); Probability (math.PR) 9 V8 ~3 N( q+ X! }/ ]( h7 r - e l! N' A) [$ _$ M[14] arXiv:1304.7366 [pdf, ps, other]Asymptotically minimax empirical Bayes estimation of a sparse normal mean- O* a1 E' Z$ |1 O9 o Ryan Martin, Stephen G. Walker! o8 ]4 e; O/ `7 m
Comments: 14 pages, 2 figures, 2 tables2 _! Y# @* {9 }9 D, j* `) h* ?
Subjects: Statistics Theory (math.ST)* b) E/ T0 c9 W5 M! \; l
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[15] arXiv:1304.7353 [pdf, ps, other]A note on non-parametric Bayesian estimation for Poisson point processes3 |* W3 k$ f+ b1 X m) ] Shota Gugushvili, Peter Spreij & k, v$ ~: y$ S2 _' p$ p1 F; JComments: 10 pages 4 K3 q6 H% u2 H$ n( GSubjects: Statistics Theory (math.ST) / \% M `; ^) S! h- I1 L* P - ~0 }# c6 y5 o+ d/ I4 b0 Y y W) j6 i. f4 D
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