Palette Sparsification Beyond Vertex Coloring
A recent palette sparsification theorem of Assadi, Chen, and Khanna [SODA'19] states that in
every $ n $-vertex graph $ G $ with maximum degree $\Delta $, sampling $ O (\log {n}) …
every $ n $-vertex graph $ G $ with maximum degree $\Delta $, sampling $ O (\log {n}) …
[PDF][PDF] Palette Sparsification Beyond (∆+ 1) Vertex Coloring
N Alon, S Assadi - cs.tau.ac.il
A recent palette sparsification theorem of Assadi, Chen, and Khanna [SODA'19] states that in
every n-vertex graph G with maximum degree∆, sampling O (log n) colors per each vertex …
every n-vertex graph G with maximum degree∆, sampling O (log n) colors per each vertex …
[PDF][PDF] Palette Sparsification Beyond (∆+ 1) Vertex Coloring
N Alon, S Assadi - tau.ac.il
A recent palette sparsification theorem of Assadi, Chen, and Khanna [SODA'19] states that in
every n-vertex graph G with maximum degree∆, sampling O (log n) colors per each vertex …
every n-vertex graph G with maximum degree∆, sampling O (log n) colors per each vertex …
Palette sparsification beyond (∆+ 1) vertex coloring
N Alon, S Assadi - 23rd International Conference on …, 2020 - collaborate.princeton.edu
A recent palette sparsification theorem of Assadi, Chen, and Khanna [SODA'19] states that in
every n-vertex graph G with maximum degree∆, sampling O (log n) colors per each vertex …
every n-vertex graph G with maximum degree∆, sampling O (log n) colors per each vertex …
[PDF][PDF] Palette Sparsification Beyond (∆+ 1) Vertex Coloring
N Alon, S Assadi - math.princeton.edu
A recent palette sparsification theorem of Assadi, Chen, and Khanna [SODA'19] states that in
every n-vertex graph G with maximum degree∆, sampling O (log n) colors per each vertex …
every n-vertex graph G with maximum degree∆, sampling O (log n) colors per each vertex …
[PDF][PDF] Palette Sparsification Beyond (∆+ 1) Vertex Coloring
N Alon, S Assadi - cs.emis.de
A recent palette sparsification theorem of Assadi, Chen, and Khanna [SODA'19] states that in
every n-vertex graph G with maximum degree∆, sampling O (log n) colors per each vertex …
every n-vertex graph G with maximum degree∆, sampling O (log n) colors per each vertex …
[PDF][PDF] Palette Sparsification Beyond (∆+ 1) Vertex Coloring
N Alon, S Assadi - dagstuhl.sunsite.rwth-aachen.de
A recent palette sparsification theorem of Assadi, Chen, and Khanna [SODA'19] states that in
every n-vertex graph G with maximum degree∆, sampling O (log n) colors per each vertex …
every n-vertex graph G with maximum degree∆, sampling O (log n) colors per each vertex …
[PDF][PDF] Palette Sparsification Beyond (∆+ 1) Vertex Coloring
N Alon, S Assadi - math.tau.ac.il
A recent palette sparsification theorem of Assadi, Chen, and Khanna [SODA'19] states that in
every n-vertex graph G with maximum degree∆, sampling O (log n) colors per each vertex …
every n-vertex graph G with maximum degree∆, sampling O (log n) colors per each vertex …
[PDF][PDF] Palette Sparsification Beyond (∆+ 1) Vertex Coloring
N Alon, S Assadi - scholar.archive.org
A recent palette sparsification theorem of Assadi, Chen, and Khanna [SODA'19] states that in
every n-vertex graph G with maximum degree∆, sampling O (log n) colors per each vertex …
every n-vertex graph G with maximum degree∆, sampling O (log n) colors per each vertex …
Palette Sparsification Beyond Vertex Coloring
N Alon, S Assadi - arXiv e-prints, 2020 - ui.adsabs.harvard.edu
A recent palette sparsification theorem of Assadi, Chen, and Khanna [SODA'19] states that in
every $ n $-vertex graph $ G $ with maximum degree $\Delta $, sampling $ O (\log {n}) …
every $ n $-vertex graph $ G $ with maximum degree $\Delta $, sampling $ O (\log {n}) …