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Bacteria weigh up costs and benefits of mobile weapons. [PDF]
ElifeWang Z, Fu Y.
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Implementing physics-informed neural networks with deep learning for differential equations. [PDF]
Front Artif IntellEmmert-Streib F +3 more
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2022
Abstract This chapter begins the exposition of limits, continuity and differentiability for complex functions, seen initially to be closely parallel to those for real functions. Open, closed and bounded sets in the complex plane are introduced, including nests of bounded, closed sets, and the result concerning boundedness of continuous ...
Brian McMaster, Aisling McCluskey
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Abstract This chapter begins the exposition of limits, continuity and differentiability for complex functions, seen initially to be closely parallel to those for real functions. Open, closed and bounded sets in the complex plane are introduced, including nests of bounded, closed sets, and the result concerning boundedness of continuous ...
Brian McMaster, Aisling McCluskey
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Complex Hyperbolic function charts
Electrical Engineering, 1935Discussion of a paper by L. F. Woodruff published in the May 1935 issue, pages 550–4. A. E. Kennelly (Harvard University, Cambridge, Mass.): The charts offered in the paper will be serviceable to transmission engineers and to all those who are interested in alternating current lines having at operating frequency an angle not exceeding 0.4 in size.
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1987
Elliptic functions and Riemann surfaces played an important role in nineteenth-century mathematics. At the present time there is a great revival of interest in these topics not only for their own sake but also because of their applications to so many areas of mathematical research from group theory and number theory to topology and differential ...
Gareth A. Jones, David Singerman
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Elliptic functions and Riemann surfaces played an important role in nineteenth-century mathematics. At the present time there is a great revival of interest in these topics not only for their own sake but also because of their applications to so many areas of mathematical research from group theory and number theory to topology and differential ...
Gareth A. Jones, David Singerman
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2023
Let's talk briefly about complex numbers. Complex numbers began with the problem of roots of equations. A quadratic equation usually has two roots. However, it does not have a real root. In order to solve this, we devised a symbol and kept the form as having two roots. In the early days, we thought that there was no such entity in the real world, so we
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Let's talk briefly about complex numbers. Complex numbers began with the problem of roots of equations. A quadratic equation usually has two roots. However, it does not have a real root. In order to solve this, we devised a symbol and kept the form as having two roots. In the early days, we thought that there was no such entity in the real world, so we
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Functional proteogenomics—Embracing complexity
Seminars in Immunology, 2011The evolving era of functional genomics in organ transplantation is supported by advances in gene profiling, sequencing, proteomics, antibody profiling and bioinformatics, thus heralding a new era of intelligent and customized monitoring and therapy. These advances will serve to meet the critical unmet needs of improving graft survival, limiting graft ...
Minnie M, Sarwal +2 more
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Computational Methods and Function Theory, 2013
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Phosphoinositides in Golgi Complex Function
2012The Golgi complex is a ribbon-like organelle composed of stacks of flat cisternae interconnected by tubular junctions. It occupies a central position in the endomembrane system as proteins and lipids that are synthesized in the endoplasmic reticulum (ER) pass through the Golgi complex to undergo biosynthetic modification (mainly glycosylation) and to ...
D’Angelo, Giovanni +3 more
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