EXPERIMENTAL MATHEMATICS
Scope & Guideline
Empowering Research through Experimental Methodologies
Introduction
Aims and Scopes
- Computational Techniques in Mathematics:
The journal publishes research that utilizes computational methods to explore and solve mathematical problems, highlighting the importance of numerical evidence in supporting theoretical results. - Theoretical Investigations with Experimental Validation:
A core aim is to bridge the gap between theoretical mathematics and practical experimentation, where conjectures and theorems are often supported by computational experiments. - Interdisciplinary Applications:
The scope includes the application of mathematical concepts across various fields, integrating areas such as physics, computer science, and engineering to demonstrate the versatility of mathematical methods. - Innovative Algorithm Development:
Research on the development of new algorithms for solving complex mathematical problems, particularly in areas like number theory, algebra, and geometry, is a key focus. - Exploration of Mathematical Conjectures:
The journal serves as a platform for exploring and providing numerical evidence for various mathematical conjectures, often leading to new insights or discoveries.
Trending and Emerging
- Numerical Analysis and Simulations:
A growing emphasis on numerical simulations and analysis is evident, as researchers increasingly rely on computational methods to validate theoretical findings and explore complex mathematical phenomena. - Algebraic Geometry and Its Applications:
Recent papers reflect a robust interest in algebraic geometry, particularly its connections to other fields such as number theory and physics, signaling an interdisciplinary approach to research. - Machine Learning and Data-Driven Mathematics:
The incorporation of machine learning techniques into mathematical research is emerging as a significant theme, demonstrating the interplay between mathematics and data science. - Topological Data Analysis:
There is an increasing focus on topological methods in data analysis, reflecting a trend towards understanding the shape and structure of data through mathematical frameworks. - Experimental Approaches to Theoretical Physics:
The journal is witnessing a rise in publications that leverage experimental mathematics to tackle problems in theoretical physics, indicating a trend towards collaborative research across disciplines.
Declining or Waning
- Classical Geometric Constructions:
There has been a noticeable decrease in papers focusing on classical geometric problems, indicating a potential shift towards more abstract or computational approaches in geometry. - Elementary Number Theory:
While still relevant, topics directly related to elementary number theory appear less frequently, possibly as researchers explore more complex or computational aspects of number theory. - Discrete Mathematics and Graph Theory:
Research in discrete mathematics and graph theory, although foundational, seems to be waning in favor of more applied and computationally intensive studies, reflecting a broader trend in mathematics.
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