Discrete & Computational Geometry Springer - Impact Factor

Discrete & Computational Geometry - Springer | 2024 Impact Factor:0.6 | Cite Score:1.7 | Q2

Discrete & Computational Geometry Journal

Impact Factor and Journal Rank of Discrete & Computational Geometry

About: The Discrete & Computational Geometry journal provides a platform for researchers to publish original research articles, surveys, and tutorials that contribute to the theoretical foundations and practical applications of discrete and computational geometry. It aims to foster collaboration and innovation in the field by addressing fundamental questions and exploring new directions in geometric computing.
Objective:
Discrete & Computational Geometry is an international journal of mathematics and computer science, covering a broad range of topics in which geometry plays a fundamental role. It accepts research articles of high quality in discrete geometry and on the design and analysis of geometric algorithms. The journal aims to advance the understanding of geometric structures and algorithms, promoting the development of theoretical frameworks and practical methodologies that enhance computational geometry.
Interdisciplinary Approach:
The journal adopts an interdisciplinary approach by integrating concepts from mathematics and computer science to address complex problems in discrete and computational geometry. It encourages contributions that explore connections between geometric theory, algorithmic design, and practical applications across diverse domains. By fostering collaboration between mathematicians and computer scientists, Discrete & Computational Geometry promotes innovative research at the intersection of theoretical foundations and applied methodologies.
Impact and Significance:
Discrete & Computational Geometry holds significance as a leading journal that advances knowledge in geometric computing. Its publications are essential for researchers, educators, and practitioners seeking to deepen their understanding of discrete geometry and computational methods. By providing a forum for high-quality research articles and tutorials, the journal facilitates the dissemination of cutting-edge advancements and contributes to the development of novel geometric algorithms and applications.

Journal Home: Journal Homepage

Editor-in-Chief: Kenneth L. Clarkson

Scope: The Discrete & Computational Geometry journal (DCG) is a peer-reviewed academic publication that focuses on research at the intersection of discrete mathematics and computational geometry. It covers theoretical and algorithmic aspects of discrete structures and their applications in computational geometry.
Geometric Algorithms:
Research on algorithms for geometric problems, such as convex hulls, Voronoi diagrams, and geometric intersections.
Advances in computational geometry algorithms for polygon triangulation, point location, and spatial data structures.
Combinatorial Geometry:
Studies on combinatorial aspects of geometric structures, including arrangements of lines, hyperplane arrangements, and geometric graphs.
Research on extremal problems in discrete and computational geometry.
Geometric Optimization:
Advances in optimization problems in geometric settings, such as minimum enclosing balls, shortest paths in geometric graphs, and geometric packing problems.
Research on approximation algorithms and hardness results for geometric optimization problems.
Computational Complexity in Geometry:
Studies on the computational complexity of geometric problems, including NP-hardness and parameterized complexity.
Research on fixed-parameter algorithms and approximation schemes for geometric problems.
Computational Geometry in Higher Dimensions:
Advances in algorithms and data structures for geometric problems in dimensions higher than two.
Research on geometric transformations and properties in higher-dimensional spaces.
Applications of Computational Geometry:
Studies on applications of computational geometry in various fields, such as computer graphics, robotics, geographic information systems (GIS), and bioinformatics.
Research on geometric modeling, mesh generation, and geometric aspects of computer-aided design (CAD).
Discrete Structures in Geometry:
Advances in the study of discrete structures related to geometric objects, such as Delaunay triangulations, planar graphs, and polytopes.
Research on geometric embeddings and configurations.
Probabilistic and Randomized Methods in Geometry:
Studies on probabilistic and randomized algorithms for geometric problems, including Monte Carlo methods and randomized data structures.
Research on geometric sampling and geometric probability.
Topological and Algebraic Methods in Geometry:
Advances in topological and algebraic approaches to geometric problems, including persistent homology, algebraic topology, and algebraic geometry.
Research on topological invariants and algebraic structures related to geometric configurations.
Graph Drawing and Visualization:
Studies on algorithms and methods for visualizing graphs and networks in a geometric space.
Research on aesthetics and readability of geometric graph representations.