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    Article

    Maximum skew-symmetric flows and matchings

    The maximum integer skew-symmetric flow problem (MSFP) generalizes both the maximum flow and maximum matching problems. It was introduced by Tutte [28] in terms of self-conjugate flows in antisymmetrical digra...

    Andrew V. Goldberg, Alexander V. Karzanov in Mathematical Programming (2004)

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    Chapter and Conference Paper

    Point-to-Point Shortest Path Algorithms with Preprocessing

    This is a survey of some recent results on point-to-point shortest path algorithms. This classical optimization problem received a lot of attention lately and significant progress has been made. After an overv...

    Andrew V. Goldberg in SOFSEM 2007: Theory and Practice of Computer Science (2007)

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    Chapter and Conference Paper

    Better Landmarks Within Reach

    We present significant improvements to a practical algorithm for the point-to-point shortest path problem on road networks that combines A* search, landmark-based lower bounds, and reach-based pruning. Through re...

    Andrew V. Goldberg, Haim Kaplan, Renato F. Werneck in Experimental Algorithms (2007)

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    Reference Work Entry In depth

    Implementation Challenge for Shortest Paths

    Camil Demetrescu, Andrew V. Goldberg, David S. Johnson in Encyclopedia of Algorithms (2008)

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    Chapter and Conference Paper

    The Partial Augment–Relabel Algorithm for the Maximum Flow Problem

    The maximum flow problem is a classical optimization problem with many applications. For a long time, HI-PR, an efficient implementation of the highest-label push-relabel algorithm, has been a benchmark due to...

    Andrew V. Goldberg in Algorithms - ESA 2008 (2008)

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    Book and Conference Proceedings

    Algorithmic Aspects in Information and Management

    5th International Conference, AAIM 2009, San Francisco, CA, USA, June 15-17, 2009. Proceedings

    Andrew V. Goldberg, Yunhong Zhou in Lecture Notes in Computer Science (2009)

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    Chapter and Conference Paper

    Two-Level Push-Relabel Algorithm for the Maximum Flow Problem

    We describe a two-level push-relabel algorithm for the maximum flow problem and compare it to the competing codes. The algorithm generalizes a practical algorithm for bipartite flows. Experiments show that the...

    Andrew V. Goldberg in Algorithmic Aspects in Information and Management (2009)

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    Chapter and Conference Paper

    Alternative Routes in Road Networks

    We study the problem of finding good alternative routes in road networks. We look for routes that are substantially different from the shortest path, have small stretch, and are locally optimal. We formally de...

    Ittai Abraham, Daniel Delling, Andrew V. Goldberg in Experimental Algorithms (2010)

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    Chapter and Conference Paper

    VC-Dimension and Shortest Path Algorithms

    We explore the relationship between VC-dimension and graph algorithm design. In particular, we show that set systems induced by sets of vertices on shortest paths have VC-dimension at most two. This allows us ...

    Ittai Abraham, Daniel Delling, Amos Fiat in Automata, Languages and Programming (2011)

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    Chapter and Conference Paper

    Maximum Flows by Incremental Breadth-First Search

    Maximum flow and minimum s-t cut algorithms are used to solve several fundamental problems in computer vision. These problems have special structure, and standard techniques perform worse than the special-purpose...

    Andrew V. Goldberg, Sagi Hed, Haim Kaplan, Robert E. Tarjan in Algorithms – ESA 2011 (2011)

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    Chapter and Conference Paper

    A Hub-Based Labeling Algorithm for Shortest Paths in Road Networks

    Abraham et al. [SODA 2010] have recently presented a theoretical analysis of several practical point-to-point shortest path algorithms based on modeling road networks as graphs with low highway dimension. They...

    Ittai Abraham, Daniel Delling, Andrew V. Goldberg in Experimental Algorithms (2011)

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    Chapter and Conference Paper

    Customizable Route Planning

    We present an algorithm to compute shortest paths on continental road networks with arbitrary metrics (cost functions). The approach supports turn costs, enables real-time queries, and can incorporate a new me...

    Daniel Delling, Andrew V. Goldberg, Thomas Pajor in Experimental Algorithms (2011)

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    Chapter and Conference Paper

    Hierarchical Hub Labelings for Shortest Paths

    We study hierarchical hub labelings for computing shortest paths. Our new theoretical insights into the structure of hierarchical labels lead to faster preprocessing algorithms, making the labeling approach pr...

    Ittai Abraham, Daniel Delling, Andrew V. Goldberg in Algorithms – ESA 2012 (2012)

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    Chapter and Conference Paper

    The Hub Labeling Algorithm

    Given a weighted graph, a distance oracle takes as an input a pair of vertices and returns the distance between them. The labeling approach to distance oracle design is to precompute a label for every vertex s...

    Andrew V. Goldberg in Experimental Algorithms (2013)

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    Chapter and Conference Paper

    Separating Hierarchical and General Hub Labelings

    In the context of distance oracles, a labeling algorithm computes vertex labels during preprocessing. An s,t query computes the corresponding distance using the labels of s and t only, without looking at the inpu...

    Andrew V. Goldberg, Ilya Razenshteyn in Mathematical Foundations of Computer Scien… (2013)

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    Chapter and Conference Paper

    Algorithms for Hub Label Optimization

    We consider the problem of approximating optimal hub labelings in the context of labeling algorithms for the shortest path problem. A previous result was a O(logn) approximating for minimizing the total label siz...

    Maxim Babenko, Andrew V. Goldberg, Anupam Gupta in Automata, Languages, and Programming (2013)

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    Chapter and Conference Paper

    Hub Label Compression

    The hub labels (HL) algorithm is the fastest known technique for computing driving times on road networks, but its practical applicability can be limited by high space requirements relative to the best competi...

    Daniel Delling, Andrew V. Goldberg, Renato F. Werneck in Experimental Algorithms (2013)

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    Chapter and Conference Paper

    Hub Labels: Theory and Practice

    The Hub Labeling algorithm (HL) is an exact shortest path algorithm with excellent query performance on some classes of problems. It precomputes some auxiliary information (stored as a label) for each vertex, and...

    Daniel Delling, Andrew V. Goldberg, Ruslan Savchenko in Experimental Algorithms (2014)

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    Chapter and Conference Paper

    Robust Distance Queries on Massive Networks

    We present a versatile and scalable algorithm for computing exact distances on real-world networks with tens of millions of arcs in real time. Unlike existing approaches, preprocessing and queries are practica...

    Daniel Delling, Andrew V. Goldberg, Thomas Pajor in Algorithms - ESA 2014 (2014)

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    Chapter and Conference Paper

    Faster and More Dynamic Maximum Flow by Incremental Breadth-First Search

    We introduce the Excesses Incremental Breadth-First Search (Excesses IBFS) algorithm for maximum flow problems. We show that Excesses IBFS has the best overall practical performance on real-world instances, while...

    Andrew V. Goldberg, Sagi Hed, Haim Kaplan, Pushmeet Kohli in Algorithms - ESA 2015 (2015)

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