Results 91 to 100 of about 66,979 (212)
Computing Skinning Weights via Convex Duality
We present an alternate optimization method to compute bounded biharmonic skinning weights. Our method relies on a dual formulation, which can be optimized with a nonnegative linear least squares setup. Abstract We study the problem of optimising for skinning weights through the lens of convex duality.
J. Solomon, O. Stein
wiley +1 more source
Survey on differential estimators for 3d point clouds
Abstract Recent advancements in 3D scanning technologies, including LiDAR and photogrammetry, have enabled the precise digital replication of real‐world objects. These methods are widely used in fields such as GIS, robotics, and cultural heritage. However, the point clouds generated by such scans are often noisy and unstructured, posing challenges for ...
Léo Arnal–Anger +4 more
wiley +1 more source
The Inverse and General Inverse of Trapezoidal Fuzzy Numbers with Modified Elementary Row Operations
Trapezoidal positive/negative fuzzy numbers have no single definition; instead, various authors define them in relation to different concepts. This means that arithmetic operations for trapezoidal fuzzy numbers also differ. For the operations of addition,
Mashadi +5 more
doaj +1 more source
Hierarchical Optimization of the As‐Rigid‐As‐Possible Energy
Abstract The As‐Rigid‐As‐Possible (ARAP) energy [SA07] has become a versatile ingredient in various geometry processing and machine learning methods. The classic method for its minimization is a block coordinate descent, alternating between local rotation estimation and a global linear solve, which converges slowly for large problem instances.
Hendrik Meyer, Bernd Bickel, Marc Alexa
wiley +1 more source
Graded polynomial identities on upper block triangular matrix algebras
Let \(UT(\alpha_1,\ldots,\alpha_m)\) be the algebra of upper block triangular matrices with \(i\)-th diagonal block consisting of \(\alpha_i\times\alpha_i\) matrices, \(i=1,\ldots,m\). In the paper under review the authors study elementary \(G\)-gradings of \(UT(\alpha_1,\ldots,\alpha_m)\) when \(G\) is an abelian group and the base field is of ...
Onofrio Mario Di Vincenzo +1 more
openaire +2 more sources
A Note on Local Polynomial Regression for Time Series in Banach Spaces
ABSTRACT This work extends local polynomial regression to Banach space‐valued time series for estimating smoothly varying means and their derivatives in non‐stationary data. The asymptotic properties of both the standard and bias‐reduced Jackknife estimators are analyzed under mild moment conditions, establishing their convergence rates.
Florian Heinrichs
wiley +1 more source
Let ε>0 and TB(X×X) be the Banach algebra of all 2×2 bounded upper triangular operator matrices on a separable Hilbert space X×X. In this paper, we first establish the spectrum equalities for special cases of upper triangular operator matrices—diagonal ...
Min Su, Deyu Wu
doaj +1 more source
The Natural Components of a Regular Linear System
ABSTRACT The analysis of a finite‐dimensional regular linear system may be simplified by separating the system into its natural components. The natural components are smaller linear systems on separate subspaces whose dimensions sum to the dimension of the original linear system.
Brendan K. Beare, Phil Howlett
wiley +1 more source
Least Trimmed Squares: Cointegration and Outliers
ABSTRACT When applying the cointegrated autoregressive distributed lag model it is common to include indicator variables for outliers. This is often done in a somewhat ad hoc way. Least Trimmed Squares estimation provides a more systematic approach. This estimator is robust to a large number of outliers of many types.
Vanessa Berenguer‐Rico, Bent Nielsen
wiley +1 more source
Maps on upper-triangular matrix algebras preserving k-potences
Linear Preserver Problem (LPP) is a classical research area in matrix theory. Recently, LPP was extensively studied by relaxing or changing the linearity or bijectivity, and this paper follows such a way. Let \(\mathbb C\) be the field of complex numbers, \(M_n\) the space of all \(n\times n\) complex matrices, \(T_n\) the subset of \(M_n\) consisting ...
Wang, Zhongying, You, Hong
openaire +1 more source

