Results 261 to 270 of about 99,998 (314)

Microlocal analysis of non-linear operators arising in Compton CT. [PDF]

Inverse Probl
Webber JW, Holman S.
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Energy-Efficient 3D Trajectory Optimization and Resource Allocation for UAV-Enabled ISAC Systems. [PDF]

Entropy (Basel)
Jing L, Wang H, Qin Z, Zhao Y, Zhu Y, Zhao W.   +5 more
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Tree structural modeling from leaf-on point clouds for biomass carbon stock estimation. [PDF]

Sci Rep
Nakamura Y, Yamazaki T, Shirakawa H, Tanikawa H, Nagao M.   +4 more
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A well-defined local continuum damage model with softening via convexification and entropic regularization

Lauff C, Schlichting A, Böhlke T, Schneider M.   +3 more
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“Convexity” of sets of lines

Pattern Recognition Letters, 1998
Summary: \textit{J. E. Goodman} and \textit{R. Pollack} [Mathematika 42, No. 2, 305-328 (1995; Zbl 0835.52002)] have introduced a concept of convexity for sets of translates of linear subspaces in \(n\)-dimensional space; in particular, their definition applies to sets of lines in the plane. Recently, \textit{A.
Prabir Bhattacharya, Azriel Rosenfeld
openaire   +1 more source

The convex hull of a set of convex polygons

International Journal of Computer Mathematics, 1992
The problem of computing the convex hull of a set of convex polygons is considered in two forms: (1) the polygons have the same number of vertices (the restricted case) and (2) the polygons have different numbers of vertices (the general case). The lower bound for the general case is first given. The restricted case is then considered briefly.
H. Chen, Jon G. Rokne
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Finding Convex Sets in Convex Position

Combinatorica, 2000
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Protecting convex sets

Graphs and Combinatorics, 1994
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Jurek Czyzowicz, Eduardo Rivera-Campo, Jorge Urrutia, Joseph Zaks   +3 more
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