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New Results in Integer and Lattice Programming

Christoph Hunkenschröder

An integer program (IP) is a problem of the form

\min \{f(x) : \, Ax = b, \ l \leq x \leq u, \ x \in \Z^n\}

, where

A \in \Z^{m \times n}

b \in \Z^m

l,u \in \Z^n

, and

f: \Z^n \rightarrow \Z

is a separable convex objective function. The problem o ...

EPFL2020

A decomposition of multicorrelation sequences for commuting transformations along primes

Florian Karl Richter

A decomposition of multicorrelation sequences for commuting transformations along primes, Discrete Analysis 2021:4, 27 pp. Szemerédi's theorem asserts that for every positive integer

k

and every

\delta>0

there exists

n

such that every subset of ${1, ...

2021

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Graph Chatbot

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Overflow-free compute memories for edge AI acceleration

On Verified Scala for STIX File System Embedded Code using Stainless

Isolated ballistic non-abelian interface channel

Efficient Sequential and Parallel Algorithms for Multistage Stochastic Integer Programming Using Proximity

A decomposition of multicorrelation sequences for commuting transformations along primes

Paths in pseudorandom graphs and applications

Proximity Results and Faster Algorithms for Integer Programming Using the Steinitz Lemma

New Results in Integer and Lattice Programming

Proximity results and faster algorithms for Integer Programming using the Steinitz Lemma

Faster Algorithms for Integer Programs with Block Structure

Overflow-free compute memories for edge AI acceleration

On Verified Scala for STIX File System Embedded Code using Stainless

Efficient Sequential and Parallel Algorithms for Multistage Stochastic Integer Programming Using Proximity

Proximity Results and Faster Algorithms for Integer Programming Using the Steinitz Lemma

New Results in Integer and Lattice Programming

Isolated ballistic non-abelian interface channel

Proximity results and faster algorithms for Integer Programming using the Steinitz Lemma

A decomposition of multicorrelation sequences for commuting transformations along primes

Faster Algorithms for Integer Programs with Block Structure

Paths in pseudorandom graphs and applications