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Scientific Programmer

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April 13, 2024 Updated May 26, 2025 16 minute read

Diving into the World of Scientific Programming: A Comprehensive Career Guide

Scientific programming stands at the fascinating intersection of scientific inquiry and computational power. It involves creating, modifying, and testing code and scripts that enable computer applications to tackle complex scientific problems. These aren't your everyday business applications; scientific programmers develop tools to store, locate, retrieve, and analyze specific documents, data, and information crucial for research and discovery across various disciplines. Essentially, they build the digital engines that drive modern science.

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Salaries for Scientific Programmer

City
Median
New York
$112,000
San Francisco
$166,000
Seattle
$151,000
See all salaries
City
Median
New York
$112,000
San Francisco
$166,000
Seattle
$151,000
Austin
$105,000
Toronto
$122,000
London
£82,000
Paris
€58,000
Berlin
€61,000
Tel Aviv
₪37,000
Singapore
S$173,000
Beijing
¥252,000
Shanghai
¥196,000
Shenzhen
¥505,000
Bengalaru
₹290,000
Delhi
₹362,000
Bars indicate relevance. All salaries presented are estimates. Completion of this course does not guarantee or imply job placement or career outcomes.

Path to Scientific Programmer

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We've curated 24 courses to help you on your path to Scientific Programmer. Use these to develop your skills, build background knowledge, and put what you learn to practice.
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Reading list

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Provides a broad overview of the fundamental concepts and methods in scientific computing. It covers numerical methods for a wide range of problems and emphasizes the ideas and motivation behind the algorithms rather than just the detailed analysis. It is often used as a textbook for introductory courses and serves as a valuable reference for understanding the breadth of the field.
Comprehensive introduction to sparse modeling. It covers the basics of sparse representations, including compressed sensing, dictionary learning, and sparse coding, as well as applications to image processing, computer vision, and signal processing. The author leading expert in the field.
Often referred to as the 'bible' of matrix computations, this comprehensive book is an essential reference for anyone working extensively with numerical linear algebra. It covers a vast range of algorithms and theoretical results. It is highly detailed and suitable for graduate students and researchers.
Focused specifically on numerical linear algebra, a cornerstone of scientific computing, this book provides a modern and insightful treatment of the subject. It is highly regarded for its clarity and covers essential topics like matrix computations, eigenvalues, and singular value decomposition. It's an excellent resource for deepening understanding in this critical area.
Written by an author involved in the development of widely-used linear algebra libraries, this book focuses on the practical aspects of numerical linear algebra. It covers algorithms and techniques for solving linear systems, least squares problems, and eigenvalue problems, with an emphasis on their implementation and performance. It valuable reference for those applying numerical linear algebra in practice.
Offers a comprehensive overview of scientific computing, encompassing various aspects of the field, including numerical methods, parallel computing, optimization, and data analysis. It valuable resource for those seeking a broad understanding of the subject.
Comprehensive introduction to sparse representations for computer vision. It covers the basics of sparse representations, as well as applications to image processing, computer vision, and object recognition.
This paper tutorial on sparse representations. It covers the basics of sparse representations, including compressed sensing, dictionary learning, and sparse coding.
Provides a comprehensive coverage of mathematical concepts and techniques used in engineering and scientific computing. It serves as a valuable reference for understanding the mathematical foundations of many scientific computing methods.
A widely-used reference providing a comprehensive collection of numerical algorithms and their implementations. While the code examples might be in older languages, the underlying algorithms and explanations are highly valuable for gaining a deep understanding of practical scientific computing techniques. It go-to resource for many researchers and practitioners.
Comprehensive introduction to dictionary learning and sparse coding. It covers the basics of dictionary learning and sparse coding, as well as applications to image processing, computer vision, and natural language processing.
Comprehensive introduction to sparse coding for machine learning. It covers the basics of sparse coding, as well as applications to image processing, computer vision, and natural language processing.
This textbook offers a rigorous introduction to numerical analysis, which foundational component of scientific computing. It balances theoretical rigor with practical applications and includes numerous exercises. It is suitable for advanced undergraduates and graduate students seeking a solid mathematical understanding of numerical methods.
Optimization problems are ubiquitous in science and engineering, and numerical optimization key part of scientific computing. leading text in the field, covering theoretical foundations and practical algorithms for solving optimization problems. It's a crucial resource for those applying optimization techniques.
Provides a comprehensive introduction to finite difference methods, which are widely used for solving differential equations in scientific computing. It covers both theory and practical implementation for various types of problems. It's a key resource for those focusing on computational physics, engineering, and other simulation-intensive fields.
Offers a broad introduction to computational science and engineering, covering topics from linear algebra and differential equations to Fourier analysis and optimization. It emphasizes the mathematical foundations and computational techniques used across various disciplines. It provides a solid basis for understanding the interdisciplinary nature of scientific computing.
Connects scientific computing with modern data science techniques, including machine learning. It highlights how data-driven methods are being integrated into modeling and analyzing complex systems across various scientific and engineering disciplines. It's a good resource for understanding contemporary trends in the field.
This textbook introduces numerical computing and its applications, including topics relevant to data analysis such as optimization and regression. It emphasizes problem-solving and includes exercises with applications in science and engineering. is suitable for introductory courses and provides a good foundation for understanding the link between scientific computing and data.
Explores Monte Carlo methods for scientific computing. It covers various Monte Carlo algorithms and their applications in fields such as statistical physics, finance, and optimization. It valuable resource for those interested in the use of Monte Carlo techniques in scientific research.
Applies computational methods to solve problems in physics. It covers a wide range of topics, such as classical mechanics, electromagnetism, quantum mechanics, and statistical physics. It valuable resource for understanding the use of computational techniques in solving physics problems.
Focuses on MPI, which popular programming model for parallel computing. It provides a comprehensive overview of MPI, including its features and how to use it.
Introduces concepts that are especially relevant to scientific computing, such as programming models, linear algebra for HPC, and the numerical solution of partial differential equations.
Focuses on programming high-performance computers and great resource for learning parallel programming models and techniques.
Is great for a general overview of the fundamentals of parallel computing, such as basic concepts of parallel computing, and parallel algorithms. These topics underlie and form the foundation of High-Performance Computing.
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