Showing 1 - 16 results of 16 for search '"exponential diophantine equation"', query time: 0.57s Refine Results
  1. 1
    On the Diophantine equation 2x + 11y = z2

    On the Diophantine equation 2x + 11y = z2 by Somchit Chotchaisthit

    Published 2013-07-01
    Subjects: “…exponential Diophantine equation…”
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  2. 2
    An application of p-adic Baker method to a special case of Jeśmanowicz' conjecture

    An application of p-adic Baker method to a special case of Jeśmanowicz' conjecture by Ziyu Dong, Zhengjun Zhao

    Published 2023-03-01
    Subjects: “…exponential diophantine equation…”
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    Article
  3. 3
    >On the generalized Ramanujan-Nagell equation $ x^2+(2k-1)^y = k^z $ with $ k\equiv 3 $ (mod 4)

    >On the generalized Ramanujan-Nagell equation $ x^2+(2k-1)^y = k^z $ with $ k\equiv 3 $ (mod 4) by Yahui Yu, Jiayuan Hu

    Published 2021-07-01
    Subjects: “…polynomial-exponential diophantine equation…”
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  4. 4
    A brief survey on the generalized Lebesgue-Ramanujan-Nagell equation

    A brief survey on the generalized Lebesgue-Ramanujan-Nagell equation by Maohua Le, Gökhan Soydan

    Published 2020-05-01
    Subjects: “…polynomial-exponential diophantine equation…”
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  5. 5
    An application of the Baker method to a new conjecture on exponential Diophantine equations

    An application of the Baker method to a new conjecture on exponential Diophantine equations by Yongzhong Hu

    Published 2024-02-01
    Subjects: “…exponential diophantine equation…”
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  6. 6
    A Survey on the ternary purely exponential diophantine equation ax + by = cz

    A Survey on the ternary purely exponential diophantine equation ax + by = cz by Maohua Le, Reese Scott, Robert Styer

    Published 2019-04-01
    Subjects: “…ternary purely exponential diophantine equation…”
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    Article
  7. 7
    On perfect powers in $k$-generalized Pell sequence

    On perfect powers in $k$-generalized Pell sequence by Zafer Şiar, Refik Keskin, Elif Segah Öztaş

    Published 2023-12-01
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  8. 8
    Repdigits base $ \eta $ as sum or product of Perrin and Padovan numbers

    Repdigits base $ \eta $ as sum or product of Perrin and Padovan numbers by Hunar Sherzad Taher, Saroj Kumar Dash

    Published 2024-06-01
    Subjects: “…exponential diophantine equation…”
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    Article
  9. 9
    On a conjecture concerning the exponential Diophantine equation $ (an^{2}+1)^{x}+(bn^{2}-1)^{y} = (cn)^{z} $

    On a conjecture concerning the exponential Diophantine equation $ (an^{2}+1)^{x}+(bn^{2}-1)^{y} = (cn)^{z} $ by Shuanglin Fei, Guangyan Zhu, Rongjun Wu

    Published 2024-06-01
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  10. 10
    An upper bound for solutions of the Lebesgue-Nagell equation x 2 + a 2 = y n $x^{2}+a^{2}=y^{n}$

    An upper bound for solutions of the Lebesgue-Nagell equation x 2 + a 2 = y n $x^{2}+a^{2}=y^{n}$ by Xiaowei Pan

    Published 2016-09-01
    Subjects: “…exponential diophantine equation…”
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    Article
  11. 11
    A note on the ternary Diophantine equation x2 − y2m = zn

    A note on the ternary Diophantine equation x2 − y2m = zn by Bérczes Attila, Le Maohua, Pink István, Soydan Gökhan

    Published 2021-06-01
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  12. 12
    On the exponential Diophantine equation $ (a(a-l)m^{2}+1)^{x}+(alm^{2}-1)^{y} = (am)^{z} $

    On the exponential Diophantine equation $ (a(a-l)m^{2}+1)^{x}+(alm^{2}-1)^{y} = (am)^{z} $ by Jinyan He, Jiagui Luo, Shuanglin Fei

    Published 2022-02-01
    Subjects: “…exponential diophantine equations…”
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    Article
  13. 13
    On the conjecture of Je$ \acute{\textbf{s}} $manowicz

    On the conjecture of Je$ \acute{\textbf{s}} $manowicz by Nan Fan, Jiagui Luo

    Published 2023-04-01
    Subjects: “…exponential diophantine equations…”
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    Article
  14. 14
    All Solutions of the Diophantine Equations $2F_{n}=3^{s}⋅y^{b}$ and $F_{n}±1=3^{s}⋅y^{b}$

    All Solutions of the Diophantine Equations $2F_{n}=3^{s}⋅y^{b}$ and $F_{n}±1=3^{s}⋅y^{b}$ by İbrahim Erduran, Zafer Şiar

    Published 2022-06-01
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  15. 15
    Mulatu Numbers Which Are Concatenation of Two Fibonacci Numbers

    Mulatu Numbers Which Are Concatenation of Two Fibonacci Numbers by Fatih Erduvan, Merve Güney Duman

    Published 2023-10-01
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  16. 16
    Walking Cautiously Into the Collatz Wilderness: Algorithmically, Number Theoretically, Randomly

    Walking Cautiously Into the Collatz Wilderness: Algorithmically, Number Theoretically, Randomly by Edward G. Belaga, Maurice Mignotte

    Published 2006-01-01
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