Post under Python Programming

In this open access book, you will learn to code in Python using Jupyter Notebook. Even more importantly, you will develop computational thinking, which is the way we think when coding.

Post under Deep Learning and Neural Networks

This book thoroughly explains deep learning models and how to use Python programming to implement them in applications such as NLP, face detection, face recognition, face analysis, and virtual assistance (chatbot, machine translation, etc.).

Post under Statistics, Mathematical Statistics

Encompassing both methodological expositions and empirical studies, this book explores the ways in which statistical models, methods, and research designs can be used to open new possibilities for Age-Period-Cohort (APC).

Post under Popular, Recreational, and Miscellaneous Mathematics

Mathematical topics are presented in the categories of words, images, formulas, theorems, proofs, solutions and unsolved problems, from complex numbers to arithmetic progressions, from Alcuin's sequence to the zeta function, etc.

Post under Cryptography (Cryptology, Cryptanalysis) and Coding Theory

The only guide for software developers who must learn and implement cryptography safely and cost effectively. The book begins with a chapter that introduces the subject of cryptography to the reader.

Post under Computer and Information Security

Professionals’ views of key data protection and information privacy issues, such as data autonomy, the data power of companies and governments, and the impact of data protection and information privacy regulations on companies, consumers, and the state.

Post under Hacking and Hackers, Computer Security

Requiring no prior hacking experience, this open access book supplies a complete introduction to the steps required to complete a penetration test, or Ethical Hacking, from beginning to end.

Post under Mathematica and MATLAB

Starting from first principles, this book covers all of the foundational material needed to develop a clear understanding of the Mathematica language, with a practical emphasis on solving problems.

Post under inear Programming, Optimization, Approximation, etc.

The generalized Topology Optimization framework presented in this book breaks the mold of many conventional thoughts in structural topology optimization, enable topology optimization techniques to solve a much wider range of practical problems.

Post under NoSQL Databases and Information Retrieval (IR)

Understanding every little detail on vector databases and their utility in LLMs, along with a hands-on demo. A Vector Database is a specialized system for efficiently storing, indexing, and querying high-dimensional vector data.

Post under Linear Algebra and Algorithms

Large sparse linear systems of equations are ubiquitous in science, engineering and beyond. This open access monograph focuses on factorization algorithms for solving such systems.

Post under Linear Algebra and Linear Systems

This book is a practical algorithms for solving large-scale linear systems of equations using Iterative Methods. Numerous exercises have been added, as well as an updated and expanded bibliography.

Post under Geographic Information System (GIS)

A map projection fundamentally impacts the mapmaking process. The book presents a clear understanding of the processes necessary to make logical decisions on selecting an appropriate map projection for a given data set.

Post under Linear Algebra, Geometry and Graph Theory

This open access book gives a systematic introduction into the Spectral Theory of differential operators on metric graphs. Main focus is on the fundamental relations between the spectrum and the geometry of the underlying graph.

Post under GIS and Mobile Device Programming

This book argues for a theory of mobile mapping, a situated and spatial approach towards researching how everyday digital mobile media practices are bound up in global systems of knowledge and power.

Post under Fourier Transforms and Wavelet

This monograph is concerned with wavelet harmonic analysis on the sphere. By starting with orthogonal polynomials and functional Hilbert spaces on the sphere, the foundations are laid for the study of spherical harmonics such as zonal functions.