Results 31 to 40 of about 787,641 (342)
Relative Flatness and Flatness of Implicit Systems
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Paulo Sérgio Pereira da Silva +1 more
openaire +2 more sources
Laser Scanning and the Continuous Wavelet Transform for Flatness Control [PDF]
Current methods for surface flatness control in construction are based on sparse measurements and therefore may lead to inaccurate and imprecise results.
Biotteau, Baptiste, Bosché, Frédéric
core +2 more sources
Safe certificate-based maneuvers for teams of quadrotors using differential flatness [PDF]
Safety Barrier Certificates that ensure collision-free maneuvers for teams of differential flatness-based quadrotors are presented in this paper. Synthesized with control barrier functions, the certificates are used to modify the nominal trajectory in a ...
Li Wang, A. Ames, M. Egerstedt
semanticscholar +1 more source
Flatness and Monge parameterization of two-input systems, control-affine with 4 states or general with 3 states [PDF]
This paper studies Monge parameterization, or differential flatness, of control-affine systems with four states and twocontrols. Some of them are known to be flat, and this implies admitting a Monge parameterization.
Aranda-Bricaire +14 more
core +5 more sources
Heredity and evolution laws of flatness defects in steel strip temper rolling processes
Three-dimensional temper rolling processes are simulated by nonlinear elastoplastic finite element software called ABAQUS. In this simulation, the initial flatness defects of steel strips are modeled by the temperature field, and the adjustment effect of
LI Bo, ZHANG Qing-dong, ZHANG Xiao-feng
doaj +1 more source
Numerous studies have shown that the choice of measurement strategy (number and position of measurement points) when measuring form error on a coordinate-measuring machine (CMM) depends on the characteristics of the machining process which was used to ...
Štrbac Branko +4 more
doaj +1 more source
Representability of Hom implies flatness [PDF]
Let $X$ be a projective scheme over a noetherian base scheme $S$, and let $F$ be a coherent sheaf on $X$. For any coherent sheaf $E$ on $X$, consider the set-valued contravariant functor $Hom_{E,F}$ on $S$-schemes, defined by $Hom_{E,F}(T) = Hom(E_T,F_T)$
Nitsure, Nitin
core +3 more sources
The flat part of non-flat orbifolds [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
openaire +3 more sources
Flatness and Submersivity of Discrete-Time Dynamical Systems
This letter addresses flatness of discrete-time systems called difference flatness. A definition of flatness, that encompasses the standard ones, in particular backward and forward difference flatness, is introduced.
P. Guillot, G. Millérioux
semanticscholar +1 more source
Curvatures, graph products and Ricci flatness [PDF]
In this paper, we compare Ollivier–Ricci curvature and Bakry–Émery curvature notions on combinatorial graphs and discuss connections to various types of Ricci flatness.
D. Cushing +4 more
semanticscholar +1 more source

