Deuterium fusion refers to the nuclear fusion process involving deuterium, which is an isotope of hydrogen that contains one proton and one neutron in its nucleus. Deuterium fusion is one of the potential reactions that can occur in stars and is also a topic of interest in nuclear fusion research for energy generation. In fusion, two light atomic nuclei combine to form a heavier nucleus while releasing energy in the process.

In various contexts, the term "target angle" can refer to different concepts. Here are a few possible interpretations: 1. **Geometry and Trigonometry:** In geometry, especially in trigonometry, a "target angle" might refer to a specific angle one aims to achieve in a problem or calculation, such as when solving for angles in triangles or in the unit circle.

Donald Dines Wall refers to an artificial wall located in the Antarctic, specifically at the southern extent of the Vestry Glacier on the Antarctic Peninsula. The wall is named after Donald Dines, who was a prominent polar scientist and explorer known for his research and contributions to Antarctic studies. The wall serves as a significant geographical feature and is often of interest in studies related to glaciology and climate change.

The term "equidistant" refers to a situation where two or more points are at the same distance from a certain point or from each other. In various contexts, it can have slightly different implications: 1. **Geometry**: In geometry, points are said to be equidistant from a point if they are the same distance away from that point. For example, in a circle, all points on the circumference are equidistant from the center.

Dorothy Wallace could refer to a variety of individuals, as it is not an uncommon name. Without additional context, it's difficult to pinpoint a specific person or subject.

Ernst Sejersted Selmer is a prominent figure in the field of mathematics, particularly known for his contributions to number theory and group theory.

George Blakley might refer to a specific individual, but without additional context, it's unclear who you are referring to, as there could be multiple people with that name.

Goro Shimura is a renowned Japanese mathematician known for his significant contributions to number theory and algebraic geometry. He was particularly influential in the development of the Shimura-Taniyama conjecture, which was pivotal in the proof of Fermat's Last Theorem by Andrew Wiles. This conjecture relates elliptic curves and modular forms, forming a key link between disparate areas of mathematics.

Kamāl al-Dīn al-Fārisī (c. 1260 – c. 1320) was a notable Persian mathematician and astronomer. He is best known for his work in geometry, particularly in connection with the study of conic sections and his contributions to the field of optics. Al-Fārisī is often associated with the grand tradition of Islamic scholars who preserved and expanded upon the knowledge of the ancient Greeks.

Ionica Smeets is a Dutch mathematician and science communicator known for her work in promoting mathematics and science education. She has a background in mathematics and has been involved in various initiatives to make the field more accessible and engaging to the public. Smeets has also contributed to media discussions about mathematics, often writing articles, giving talks, and participating in outreach programs designed to foster interest in the subject.

Johan Jensen was a Danish mathematician known for his work in mathematical analysis, particularly in the field of convergence and the theory of series. He was born on March 30, 1874, and passed away on June 29, 1959. One of his significant contributions is Jensen's inequality, which is a fundamental result in convex analysis. The inequality characterizes the relationship between the value of a convex function at the average of points and the average of the function values at those points.

John Pell (1611–1685) was an English mathematician known for his contributions to number theory and algebra. He is best known for Pell's equation, which is a specific type of Diophantine equation of the form \(x^2 - Dy^2 = 1\), where \(D\) is a non-square integer. Although Pell's equation had been studied before his time, Pell made significant contributions to its resolution and analysis.

Karl Rubin is a prominent mathematician known for his work in number theory, particularly in the areas of elliptic curves and their applications. He has made significant contributions to the understanding of Diophantine equations, modular forms, and the Langlands program. Rubin's research often intersects with computational aspects of mathematics, and he has been involved in various collaborative mathematical initiatives.

Leopold Kronecker (1823–1891) was a notable German mathematician, known for his contributions to number theory, algebra, and mathematical logic. He is particularly recognized for his work in the field of algebraic number theory and for establishing the foundations of what is now known as Kronecker's theorem.

Martin J. Taylor could refer to various individuals or subjects depending on the context, but as of my last knowledge update in October 2023, I don't have any specific information about someone by that name who is prominent or widely recognized.

Théophile Pépin could refer to a variety of subjects, including an individual, a brand, or a specific context. However, without additional context, it's difficult to provide a precise answer. If you meant a historical figure, artist, or someone involved in a specific field (like literature, academia, or business), please provide a bit more detail so I can assist you more accurately. If it refers to something else, like a product or concept, let me know!

Wolfgang M. Schmidt could refer to a specific individual, but without additional context, it's difficult to provide precise information. There may be several notable figures with that name across various fields such as academia, literature, art, or science. If you're looking for information on a specific Wolfgang M.

Fricke involution is a concept found in the context of modular forms and algebraic geometry, particularly in relation to the study of modular curves. It is a specific type of involution—meaning it is an operation that can be applied twice to return to the original state—defined on the upper half-plane or on modular forms.

The Graß conjecture, also known as the Graß problem, is a problem in number theory related to prime numbers. Specifically, it posits a certain property of the primes in relation to their distribution. The conjecture asserts that for any integer \( n \), there exist infinitely many primes that can be expressed in the form \( n^2 + k \), for \( k \) being a positive integer that is not a perfect square.

A monogenic field is a concept that arises in the context of algebraic number theory and field theory. The term generally refers to a field extension that is generated by a single element, also known as a primitive element.