# Diophantine In A Sentence

Learn how to use Diophantine in a sentence and make better sentences with word `Diophantine` by reading from 25 Diophantine sentence examples.

- Sprindzuk's research deals with
**Diophantine**approximation,**Diophantine**equations and transcendental numbers. - Solving
**Diophantine**equations is a very hard task. - It's difficult to find
**diophantine**equation in a sentence. - Our
**Diophantine**set article discusses this question in some detail. - Some
**Diophantine**problems from Arithmetica have been found in Arabic sources. - In addition, he dealt with the geometry of numbers and
**Diophantine**approximation. - It will help the study of other
**Diophantine**equations, provide some references and make some contributions to the research of**Diophantine**equation by the solutions of all these problems. - The author goes back to
**diophantine**equations and considers the Birch Swinnerton Dyer Conjecture. - Generally, they are used in finding solutions of
**diophantine**equations or to factor numbers. - It also gave the modern standard algorithm for solving first-order
**diophantine**equations. - I note the ancients talk of
**Diophantine**equations and explored relatively intricate problems. - Integers can be considered either in themselves or as solutions to equations (
**Diophantine**geometry ). - Lang then worked on the geometric analogues of class field theory and
**diophantine**geometry. - Chapter five presents the modified ABS algorithms for solving linear overdetermined linear
**Diophantine**equations and inequations. - Conventional predictive control algorithm possesses good overall performance, but it needs to solve the complicated
**Diophantine**equation. - An elementary proof of the
**Diophantine**equation (The equation abbreviated) is given by using recursion sequence method. - The equation was eventually solved by Euler in the early 18th century, who also solved a number of other
**Diophantine**equations. - A polynomial equation for which one is interested only in the solutions which are integers is called a
**Diophantine**equation. - Already in the 1920s Thoralf Skolem showed that any
**Diophantine**equation is equivalent to one of degree 4 or less. - A
**Diophantine**equation is a ( usually multivariate ) polynomial equation with integer coefficients for which one is interested in the integer solutions. - Continued fractions can also be applied to problems in number theory, and are especially useful in the study of
**Diophantine**equations. - In the recent ten years,
**Diophantine**equation not only develops itself very actively, but also promotes the development of other fields. **Diophantine**equation is an important subject in number theory and closely connected with algebraic number theory, combinatorics, algebraic geometry and computer science etc.- In this paper, by the elementary transformation of matrix and
**diophantine**equation, two simple methods of solving linear congruence equation system are presented. - The book also contained results in linear
**diophantine**analysis, decimal periods, combinations, and gave combinatorial significance to the digits of numbers written in decimal notation.

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