Results 81 to 90 of about 1,510,077 (175)
A remark on a Diophantine equation of S. S. Pillai
summary:S. S. Pillai proved that for a fixed positive integer $a$, the exponential Diophantine equation $x^y-y^x= a$, $\min (x,y)>1$, has only finitely many solutions in integers $x$ and $y$.
Hoque, Azizul
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Exploration of Solutions for an Exponential Diophantine Equation px+ (p +1)y= z2
In this text, the exclusive exponential Diophantine equation px + (p + 1)y= z2such that the sum of integer powers and of two consecutive prime numbers engrosses a square is examined or estimating enormous integer solutions by exploiting the ...
et. al., P. Sandhya,
core
Unifying Aspects of Generalized Calculus. [PDF]
Czachor M.
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Topological triple phase transition in non-Hermitian Floquet quasicrystals. [PDF]
Weidemann S +3 more
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Uncomputability and complexity of quantum control. [PDF]
Bondar DI, Pechen AN.
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On the solutions of the exponential diophantine equation ax + by = (m2 + 1)z
Click on the link to view the abstract.Keywords: Exponential Diophantine equation, Terai conjecture, positive integer solution, linear forms in two logarithms, lower bound, primitive divisorQuaestiones Mathematicae 36(2013), 119 ...
Togbe, Alain, Yang, Shichun, He, Bo
core
A Contemporary Design Process for Single-Phase Voltage Source Inverter Control Systems. [PDF]
Bernacki K, Rymarski Z.
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On the Exponential Diophantine Equation 7^x − 5^y = z^2
In this paper, we address the exponential Diophantine equation 7x − 5y = z2 , seeking non-negative integer solutions for x, y, and z. Using many congruence theorems and Catalan’s conjecture, we prove the existence of a single solution. Our analysis shows
BUDEE U ZAMAN
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Selection on X 1 + X 2 + ⋯ + X m via Cartesian product trees. [PDF]
Kreitzberg P +3 more
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