https://cs.nyu.edu/~eugenew/publications/good-popfreq53-talk.pdf

The population frequencies of species and the estimation of population parameters

The problem of protecting computer systems can be viewed generally as the problem of learning to distinguish self from other. The authors describe a method for change detection which is based on the generation of T cells in the immune system. Mathematical analysis reveals computational costs of the system, and preliminary experiments illustrate how the method might be applied to the problem of computer viruses. >

Self-nonself discrimination in a computer

Preface 1. Polarity 2. Conics and quadrics 3. Plane cubics 4. Determinantal equations 5. Theta characteristics 6. Plane quartics 7. Cremona transformations 8. Del Pezzo surfaces 9. Cubic surfaces 10. Geometry of lines Bibliography Index.

Classical Algebraic Geometry: A Modern View

The immune system is a complex system of cells and molecules that can provide us with a basic defense against pathogenic organisms. Like the nervous system, the immune system performs pattern recognition tasks, learns, and retains a memory of the antigens that it has fought. The immune system contains more than 10{sup 7} different clones of cells that communicate via cell-cell contact and the secretion of molecules. Performing complex tasks such as learning and memory involves cooperation among large numbers of components of the immune system and hence there is interest in using methods and concepts from statistical physics. Furthermore, the immune response develops in time and the description of its time evolution is an interesting problem in dynamical systems. In this paper, the authors provide a brief introduction to the biology of the immune system and discuss a number of immunological problems in which the use of physical concepts and mathematical methods has increased our understanding. {copyright} {ital 1997} {ital The American Physical Society}

/pdf/immunology-for-physicists-514mx7dzf7.pdf

Immunology for physicists

1 Basic Definitions 2 Examples 3 Projective Schemes 4 Classical Constructions 5 Local Constructions 6 Schemes and Functors

/pdf/the-geometry-of-schemes-2w8x4acrtn.pdf

The geometry of schemes

A Treatise on Algebraic Plane Curves

PROF. USPENSKY'S treatise on mathematical probability is a very comprehensive one and includes every theoretical aspect of the subject, with several chapters on modern developments. Only those investigations in theory which touch the philosophical borderline and researches such as those of Reichenbach concerning possible connexions with the polyvalent logical systems, are not reviewed. Chapters i-xii of the work do not presuppose any advanced mathematical knowledge, while Chapters xiii-xvi present all the chief results of modern investigations. There are three appendixes to the book, in one of which an outline of the famous Tsebysheff-Markoff method of moments applied to the proof of the fundamental theorem established by another method in Chapter xiv is given.Introduction to Mathematical Probability By Prof. J. V. Uspensky. Pp. ix + 411. (New York and London: McGraw-Hill Book Co., Inc., 1937.) 30s.

An introduction to mathematical probability

A history of geometrical methods

A Treatise on the Circle and the Sphere

(1949). The Story of the Binomial Theorem. The American Mathematical Monthly: Vol. 56, No. 3, pp. 147-157.

https://www.jstor.org/stable/info/2305028

Julian Lowell Coolidge

Papers

A Treatise on Algebraic Plane Curves

An introduction to mathematical probability

A history of geometrical methods

A Treatise on the Circle and the Sphere

The Story of the Binomial Theorem