Pages that link to "Item:Q1175950"
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The following pages link to Additive bases of vector spaces over prime fields (Q1175950):
Displaying 27 items.
- On the additive bases problem in finite fields (Q311548) (← links)
- On sumsets of multisets in \(\mathbb{Z}_p^m\) (Q396850) (← links)
- Nowhere-zero 3-flows and modulo \(k\)-orientations (Q461727) (← links)
- Period preserving properties of an invariant from the permanent of signed incidence matrices (Q509907) (← links)
- An invariant for matrices and sets of points in prime characteristic (Q629937) (← links)
- On sum-product bases (Q1039645) (← links)
- Group connectivity of graphs --- a nonhomogeneous analogue of nowhere-zero flow properties (Q1204467) (← links)
- The permanent rank of a matrix (Q1284166) (← links)
- Additive Latin transversals. (Q1567340) (← links)
- Additive bases and flows in graphs (Q1689948) (← links)
- Matrix choosability (Q1976325) (← links)
- Essential components in vector spaces over finite fields (Q2043673) (← links)
- Weighted modulo orientations of graphs and signed graphs (Q2112587) (← links)
- On weighted modulo orientation of graphs (Q2198991) (← links)
- Group connectivity and group colorings of graphs --- a survey (Q2430307) (← links)
- The basics of bases (Q2431396) (← links)
- Fourier analysis and large independent sets in powers of complete graphs (Q2464160) (← links)
- The polynomial method in the study of zero-sum theorems (Q2942520) (← links)
- Modular Orientations of Random and Quasi-Random Regular Graphs (Q2998847) (← links)
- ADDITIVE BASES IN ABELIAN GROUPS (Q3578421) (← links)
- Additive Bases and Flows in Graphs (Q4605444) (← links)
- A note on the bilinear Bogolyubov theorem: Transverse and bilinear sets (Q5206182) (← links)
- Additive bases via Fourier analysis (Q5886119) (← links)
- Combinatorics. Abstracts from the workshop held January 1--7, 2023 (Q6052106) (← links)
- Transformation invariance in the combinatorial Nullstellensatz and nowhere-zero points of non-singular matrices (Q6091814) (← links)
- Directed cycles with zero weight in \(\mathbb{Z}_p^k\) (Q6564609) (← links)
- Dimension-free discretizations of the uniform norm by small product sets (Q6664374) (← links)
