AbstractThis paper continues the search to determine for what exponents n Fermat's Last Theorem is true. The main theorem and Corollary 1 consider the set of prime exponents p for which mp + 1 is prime for certain even integers m and prove the truth of FLT in Case 1 for such primes p. The remaining theorems prove the inequality of the more general Fermat equation bXn + cYn = dZn
AbstractWe study properties of the polynomials φk(X) which appear in the formal development Πk − 0n ...
AbstractWe prove by the theory of algebraic numbers a result (Theorem 3) which, together with our ea...
Let K be a number field, S be the set of primes of K above 2 and T the subset of primes above 2 havi...
AbstractThis paper continues the search to determine for what exponents n Fermat's Last Theorem is t...
This note proves two theorems regarding Fermat-type equation $x^r + y^r = dz^p$ where $r \geq 5$ is ...
AbstractKummer's method of proof is applied to the Fermat equation over quadratic fields. The concep...
Fermat's Last Theorem—which we shall abbreviate to FLT—is the (as yet unproved) assertion that ...
In 1995, A, Wiles [2], [3], announced, using cyclic groups ( a subject area which was not available ...
Treballs finals del Màster en Matemàtica Avançada, Facultat de matemàtiques, Universitat de Barcelon...
We show that the equation $\frac{x^p + y^p}{x+y} = p^e z^q$ has no solutions in coprime integers $x,...
In 1995, A, Wiles announced, using cyclic groups ( a subject area which was not available at the tim...
AbstractLet p be an odd prime and suppose that for some a, b, c ϵ Z\pZ we have that ap + bp + cp = 0...
Assuming a deep but standard conjecture in the Langlands programme, we prove Fermat’s Last Theorem o...
1637 Fermat wrote: “It is impossible to separate a cube into two cubes, or a biquadrate into two biq...
In 1637 Fermat wrote: “It is impossible to separate a cube into two cubes, or a biquadrate into two ...
AbstractWe study properties of the polynomials φk(X) which appear in the formal development Πk − 0n ...
AbstractWe prove by the theory of algebraic numbers a result (Theorem 3) which, together with our ea...
Let K be a number field, S be the set of primes of K above 2 and T the subset of primes above 2 havi...
AbstractThis paper continues the search to determine for what exponents n Fermat's Last Theorem is t...
This note proves two theorems regarding Fermat-type equation $x^r + y^r = dz^p$ where $r \geq 5$ is ...
AbstractKummer's method of proof is applied to the Fermat equation over quadratic fields. The concep...
Fermat's Last Theorem—which we shall abbreviate to FLT—is the (as yet unproved) assertion that ...
In 1995, A, Wiles [2], [3], announced, using cyclic groups ( a subject area which was not available ...
Treballs finals del Màster en Matemàtica Avançada, Facultat de matemàtiques, Universitat de Barcelon...
We show that the equation $\frac{x^p + y^p}{x+y} = p^e z^q$ has no solutions in coprime integers $x,...
In 1995, A, Wiles announced, using cyclic groups ( a subject area which was not available at the tim...
AbstractLet p be an odd prime and suppose that for some a, b, c ϵ Z\pZ we have that ap + bp + cp = 0...
Assuming a deep but standard conjecture in the Langlands programme, we prove Fermat’s Last Theorem o...
1637 Fermat wrote: “It is impossible to separate a cube into two cubes, or a biquadrate into two biq...
In 1637 Fermat wrote: “It is impossible to separate a cube into two cubes, or a biquadrate into two ...
AbstractWe study properties of the polynomials φk(X) which appear in the formal development Πk − 0n ...
AbstractWe prove by the theory of algebraic numbers a result (Theorem 3) which, together with our ea...
Let K be a number field, S be the set of primes of K above 2 and T the subset of primes above 2 havi...