Recurrent sequences (Mathematics)

Recurrence and topology / by: (Language materials, printed)

Fibonacci and Catalan numbers : = an introduction / by: (Language materials, printed)

Recurrence quantification analysis = theory and best practices / by: (Electronic resources)

Recurrence plots and their quantifications = expanding horizons : proceedings of the 6th International Symposium on Recurrence Plots, Grenoble, France, 17-19 June 2015 / by: (Electronic resources)

Integer sequences = divisibility, Lucas and Lehmer sequences / by: (Electronic resources)

Translational recurrences = from mathematical theory to real-world applications / by: (Electronic resources)

Fibonacci and catalan numbers = an introduction / by: (Electronic resources)

Fuzzy recurrence plots and networks with applications in biomedicine by: (Electronic resources)

Recurrent sequences = key results, applications, and problems / by: (Electronic resources)

Point mappings (Mathematics)

Topology.

Visualization.

Nonlinear Dynamics.

Biophysics and Biological Physics.

Complex Systems.

Biomedicine, general.

Number theory.

Mathematics of Computing.

Pattern Recognition.

Algebra.

Catalan numbers (Mathematics)

Complexity.

Discrete mathematics.

Fibonacci numbers.

Mathematics.

Vibration, Dynamical Systems, Control.

Fuzzy mathematics.

Number Theory.

Computational Science and Engineering.

Dynamical Systems and Ergodic Theory.

Coding and Information Theory.

Systems Theory, Control.

Computational Mathematics and Numerical Analysis.

Combinatorial analysis.

Statistics and Computing/Statistics Programs.

Theoretical, Mathematical and Computational Physics.

Physics.

Earth System Sciences.

Complex Networks.

Biomathematics.

Medicine- Mathematics.

Math Applications in Computer Science.

Discrete Mathematics.

Recurrent sequences (Mathematics)

Geometry.