0 M) ?- F1 E0 z" ~$ w) ?2 o3 ?4 K[5] arXiv:1305.0466 [pdf, other]Inf-suf stable bES-FEM method for nearly incompressible elasticity * ?9 o! | |9 @* N3 wThanh Hai Ong, G. R. Liu, T. Nguyen-Thoi, H. Nguyen-Xuan# f9 p, W8 X/ X$ [
Comments: 23 pages, 11 figures & N1 N; S3 W1 Q* TSubjects: Numerical Analysis (math.NA) # t8 _ } [& U2 s5 a. U 8 ^$ z# w; d8 z6 m: `; j[6] arXiv:1305.0453 (cross-list from cs.CC) [pdf, ps, other]Complexity Theory for Operators in Analysis - g9 ]6 {/ m/ t A9 aAkitoshi Kawamura, Stephen Cook8 ^( @3 r# |& L1 w8 z7 l: ^
Comments: 22 pages, 9 figures; a few typos fixed after journal publication4 Z! m, s: m' n8 M1 t
Journal-ref: ACM Transactions on Computation Theory 4(2), Article 5, 2012 * o6 t6 ^9 D, GSubjects: Computational Complexity (cs.CC); Numerical Analysis (math.NA)3 E A8 J1 a: w. C0 C
+ A/ x% i b0 W+ M* w! t& c
[7] arXiv:1305.0421 (cross-list from astro-ph.IM) [pdf, ps, other]A convergent blind deconvolution method for post-adaptive-optics astronomical imaging+ Q8 H2 P& Y* b5 Y3 w$ e M. Prato, A. La Camera, S. Bonettini, M. Bertero - g& G* c9 a6 q, i6 `Subjects: Instrumentation and Methods for Astrophysics (astro-ph.IM); Numerical Analysis (math.NA) 1 i1 i5 |1 v* U7 R # b+ f! b; z$ s: d5 Q+ zThu, 2 May 2013[8] arXiv:1305.0258 [pdf, other]Inverting Non-Linear Dimensionality Reduction with Scale-Free Radial Basis Interpolation . w% q% v; u/ ^& B9 UNathan D. Monnig, Bengt Fornberg, Francois G. Meyer1 m' q/ n9 x# x# }' O8 F
Comments: Submitted to Applied and Computational Harmonic Analysis% Q8 u1 b! a% m3 i
Subjects: Numerical Analysis (math.NA); Numerical Analysis (cs.NA); Data Analysis, Statistics and Probability (physics.data-an); Machine Learning (stat.ML) : Z2 g& X/ s" U& `- V9 f9 U: I/ [6 k2 @
[9] arXiv:1305.0089 [pdf, other]Approximation Properties of a Gradient Recovery Operator Using a Biorthogonal System* T) [, T1 d& d! G; a: i* L Bishnu P. Lamichhane, Adam McNeily) t+ V; J4 K" g$ ?! L% w, y- E& G
Subjects: Numerical Analysis (math.NA)3 i% _ V0 O# [
9 ]2 c6 N# b+ z- o
[10] arXiv:1305.0030 [pdf, ps, other]A least-squares method for sparse low rank approximation of multivariate functions a8 @1 R) M! d# Q* `* Q Mathilde Chevreuil, Régis Lebrun, Anthony Nouy, Prashant Rai 8 u3 H9 T( w7 j1 \! @2 g+ LSubjects: Numerical Analysis (math.NA); Machine Learning (stat.ML)' t$ {0 }6 t$ e2 R2 ?
3 z6 [# b% _3 O9 ~" k/ u. T2 sWed, 1 May 2013[11] arXiv:1304.8066 [pdf, other]Computing the first eigenpair for problems with variable exponents- a. E$ p. J. X* t Marcello Bellomi, Marco Caliari, Marco Squassina# M! u, n6 n4 t$ P
Subjects: Numerical Analysis (math.NA); Analysis of PDEs (math.AP) 5 t" [9 B8 @3 w( Z7 J3 U4 p `" {: S8 t
[12] arXiv:1304.7810 [pdf, other]Discontinuities without discontinuity: The Weakly-enforced Slip Method : `% \7 [) T9 w! _9 FG.J. van Zwieten, E.H. van Brummelen, K.G. van der Zee, M.A. Gutiérrez, R.F. Hanssen' d. G" V: @# R' X; h
Comments: Submitted for publication in CMAME 5 H3 y% M9 ?$ l o& v+ hSubjects: Numerical Analysis (math.NA)! @9 f) G+ A! d5 ]
W0 \7 r% M5 W2 `, y. i1 P[13] arXiv:1304.7796 [pdf, other]Adaptive Near-Optimal Rank Tensor Approximation for High-Dimensional Operator Equations ( V! D2 ^. a. Z/ R; GMarkus Bachmayr (1), Wolfgang Dahmen (1 and 2) ((1) IGPM, RWTH Aachen, (2) AICES, RWTH Aachen) # J! }5 Y3 W5 P5 q0 c$ l- GComments: 50 pages5 B0 p- P8 w. h* f/ i
Subjects: Numerical Analysis (math.NA) ' k$ [# Y# _ s, X9 J$ J1 | 8 s' J2 M/ C( c; o3 Y[14] arXiv:1304.8126 (cross-list from cs.IT) [pdf, ps, other]Robust Spectral Compressed Sensing via Structured Matrix Completion / ] ?" K+ X- S3 dYuxin Chen, Yuejie Chi V3 W' q9 ]+ G" ~/ j l: R
Comments: accepted in part at International Conference on Machine Learning (ICML), 2013 ( p6 h" N% y; _ _Subjects: Information Theory (cs.IT); Systems and Control (cs.SY); Numerical Analysis (math.NA); Machine Learning (stat.ML) + {* D# n5 M; y * V, `+ M+ K6 z9 E/ \0 M' n" M: l[15] arXiv:1304.7932 (cross-list from math.CA) [pdf, ps, other]The near shift-invariance of the dual-tree complex wavelet transform revisited* W, q8 v1 G, v2 G% D w: I Adriaan Barri, Ann Dooms, Peter Schelkens# U8 u- u2 D6 j( m. {, J
Comments: 15 pages 4 W+ {/ l P* `4 IJournal-ref: Journal of Mathematical Analysis and Applications, Volume 389, Issue 2, 15 May 2012, Pages 1303-1314, ISSN 0022-247X5 i7 V2 E7 ~2 |& M5 |
Subjects: Classical Analysis and ODEs (math.CA); Numerical Analysis (math.NA)6 M& x0 G: p/ ~4 D* n
5 N0 D+ F$ y6 b. f Tue, 30 Apr 2013[16] arXiv:1304.7712 [pdf, ps, other]Guaranteed and Sharp a Posteriori Error Estimates in Isogeometric Analysis # a: |0 R8 a( T1 g+ ~5 ZStefan K. Kleiss, Satyendra K. Tomar- B# u$ Z+ q. O2 t
Comments: 22 pages, 10 figures, 14 tables ' h% m7 E7 L/ s- T1 F8 M) N$ A5 RSubjects: Numerical Analysis (math.NA)# [3 }. Y7 y, C
8 a7 B# X E- [& U( ?! i% X
[17] arXiv:1304.7497 [pdf, other]Dispersive and dissipative errors in the DPG method with scaled norms for Helmholtz equation) C" ?: i' F X+ G+ b! @; Q9 B Jay Gopalakrishnan, Ignacio Muga, Nicole Olivares9 U( b) j. `3 T9 ^+ \; c8 |& f
Subjects: Numerical Analysis (math.NA) & T5 a( C1 {7 i9 a! `* E 0 p$ r8 E& Y2 o% V9 a[18] arXiv:1304.7479 [pdf, ps, other]Augmenting the Immersed Boundary Method with Radial Basis Functions (RBFs) for the Modeling of Platelets in Hemodynamic Flows# C, _: h, q9 E Varun Shankar, Grady B. Wright, Robert M. Kirby, Aaron L. Fogelson 5 p, e9 W4 L1 W1 h! m; R1 bComments: 35 pages, 12 figures" U) N; i! g" m) u. U0 S
Subjects: Numerical Analysis (math.NA); Numerical Analysis (cs.NA) * a U, `, @5 O& G3 S( L 5 r' e, q4 f# n3 I1 v) B[19] arXiv:1304.7443 [pdf, ps, other]Superconvergence Using Pointwise Interpolation in Convection-Diffusion Problems' R$ k6 ^, K' }1 H* ^ G l R' \ Sebastian Franz* Q4 u5 [6 t* T& O
Comments: 19 pages/ k' j3 {" U9 \3 }
Subjects: Numerical Analysis (math.NA)0 ]5 u0 k9 W. C" o
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[20] arXiv:1304.7425 [pdf, ps, other]WSLD operators: A class of fourth order difference approximations for space Riemann-Liouville derivative + @. _4 F3 M) W9 IMinghua Chen, Weihua Deng " p) }1 c. f. m5 s- ]Comments: 24 pages, 2 figures 3 F: A, l6 b. T, Z* bSubjects: Numerical Analysis (math.NA)' U8 z' ]; j! m. |4 G6 f) B
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[21] arXiv:1304.7694 (cross-list from math.OC) [pdf, ps, other]Convex risk minimization via proximal splitting methods $ \& l/ M9 g0 |7 Y1 j9 y% y6 \( |9 iRadu Ioan Bot, Christopher Hendrich3 A1 @; I2 W f# c
Comments: 16 pages 8 }1 p, |0 k" @6 s( q- ]8 T* dSubjects: Optimization and Control (math.OC); Numerical Analysis (math.NA): O& f7 E) ], I0 i8 \) _& |
' U# t; m/ H- y8 |) H3 j, x
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