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三元变系数欧拉函数方程φ(abc)=φ(a)+5φ(b)+7φ(c)的正整数解
Positive Integer Solution of Ternary Variable Coefficient Euler Function Equation φ(abc)=φ(a)+5φ(b)+7φ(c

路双宁, 杨海, 许倩下载量: 765 浏览量: 966 国家自然科学基金支持

应用数学进展 Vol.9 No.10, October 26 2020, PDF, HTML, XML DOI:10.12677/AAM.2020.910201 被引量

不定方程 $x^{2} - k x y + k y^{2} + d y = 0$ 的正整数解
The Positive Integer Solutions of the Diophantine Equation $x^{2} -龚禹豪下载量:
10 浏览量:
16 科研立项经费支持应用数学进展 Vol.13 No.6, June 26 2024, PDF,, XML DOI: 10.12677/aam.2024.136266 被引量从阿基米德分牛问题得出的Pell方程的最小正整数解 The Smallest Positive Integer Solution of the Pell Equation Derived from Archimedes’s Cattle Problem 冯贝叶下载量:
440 浏览量:
609 应用数学进展 Vol.10 No.8, August 9 2021, PDF, HTML, XML DOI: 10.12677/AAM.2021.108284 被引量关于Euler方程 φ(mn)=3φ(m)+8φ(n)+32 的整数解 On the Integer Solution of Euler Equation φ(mn)=3φ(m)+8φ(n)+32 袁莎下载量:
345 浏览量:
446 应用数学进展 Vol.12 No.7, July 24 2023, PDF, HTML, XML DOI: 10.12677/AAM.2023.127328 被引量关于不定方程6x(x+1)(x+2)(x+3)=17y(y+1)(y+2)(y+3)的正整数解研究 A Research of the Positive Integer Solution of the Diophantine Equation 6x(x+1)(x+2)(x+3)=17y(y+1)(y+2)(y+3 卓国梁下载量:
133 浏览量:
228 应用数学进展 Vol.13 No.3, March 20 2024, PDF, HTML, XML DOI: 10.12677/AAM.2024.133089 被引量一类欧拉函数方程的解 Solutions of a Class of Euler Function Equations 蒲可莉下载量:
861 浏览量:
2,339 国家自然科学基金支持理论数学 Vol.9 No.9, November 28 2019, PDF,, DOI: 10.12677/PM.2019.99135 被引量丢番图方程(75n) x + (308n) y = (317n) z On the Diophantine Equation (75n) x + (308n) y = (317n) z 黄日娣, 邓乃娟下载量:
224 浏览量:
355 理论数学 Vol.13 No.11, November 30 2023, PDF, HTML, XML DOI: 10.12677/PM.2023.1311348 被引量关于不定方程5 x (x 1)(x 2)(x 3) = 42 y (y 1)(y 2)(y 3) On the Diophantine Equation 5 x (x 1)(x 2)(x 3) = 42y(y 1)(y 2)(y 3) 张艺宝下载量:
42 浏览量:
95 应用数学进展 Vol.13 No.5, May 29 2024, PDF, HTML, XML DOI: 10.12677/aam.2024.135198 被引量对一类包含广义欧拉函数的数论方程的讨论 Discussion on a Class of Number Theory Equations Containing Generalized Euler’s Totient Function 蔡璐, 赖常鑫, 杨燕华下载量:
912 浏览量:
1,223 科研立项经费支持理论数学 Vol.9 No.5, July 25 2019, PDF, HTML, XML DOI: 10.12677/PM.2019.95081 被引量数论函数方程 Z (n) = φ_{7} (S L (n 向万国, 尹秘, 王军, 钟佐琴下载量:
10 浏览量:
28 应用数学进展 Vol.13 No.6, June 26 2024, PDF,, XML DOI: 10.12677/aam.2024.136268 被引量没有找到您要搜索的信息< 12 >在线客服：对外合作：联系方式：400-6379-560 投诉建议： feedback@hanspub.org 客服号人工客服，优惠资讯，稿件咨询公众号科技前沿与学术知识分享汉斯出版社所有期刊学科分类书籍出版联系我们汉斯期刊最新文章同行评议文章费用审稿/编委作者须知投稿须知稿件跟踪常见问题特别约稿关于我们开放获取出版协议保存/撤销隐私保护版权所有：汉斯出版社 (Hans Publishers) Copyright © 2024 Hans Publishers Inc. All rights reserved. 鄂ICP备08006613号-1//<![CDATA[
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var str = '', ss = JTPYStr(), tt = FTPYStr();
for (var i = 0; i < cc.length; i++) {
if (cc.charCodeAt(i) > 10000 && ss.indexOf(cc.charAt(i)) != -1) str += tt.charAt(ss.indexOf(cc.charAt(i)));
else str += cc.charAt(i);
}
return str;
}
function Simplized(cc) {
var str = '', ss = JTPYStr(), tt = FTPYStr();
for (var i = 0; i < cc.length; i++) {
if (cc.charCodeAt(i) > 10000 && tt.indexOf(cc.charAt(i)) != -1) str += ss.charAt(tt.indexOf(cc.charAt(i)));
else str += cc.charAt(i);
}
return str;
}

function setCookie(name, value) {
var argv = setCookie.arguments;
var argc = setCookie.arguments.length;
var expires = (argc > 2) ? argv[2] : null;
if (expires != null) {
var LargeExpDate = new Date();
LargeExpDate.setTime(LargeExpDate.getTime() + (expires * 1000 * 3600 * 24));
}
document.cookie = name + "=" + escape(value) + ((expires == null) ? "" : ("; expires=" + LargeExpDate.toGMTString()));
}

function getCookie(Name) {
var search = Name + "="
if (document.cookie.length > 0) {
offset = document.cookie.indexOf(search)
if (offset != -1) {
offset += search.length
end = document.cookie.indexOf(";", offset)
if (end == -1) end = document.cookie.length
return unescape(document.cookie.substring(offset, end))
}
else return ""
}
}

var StranLink_Obj = document.getElementById("StranLink")
if (StranLink_Obj) {
var JF_cn = "ft" + self.location.hostname.toString().replace(/\./g, "")
var BodyIsFt = getCookie(JF_cn)
if (BodyIsFt != "1") BodyIsFt = Default_isFT
with (StranLink_Obj) {
if (typeof (document.all) != "object") {
href = "javascript:StranBody()"
}
else {
href = "#";
onclick = new Function("StranBody();return false")
}
title = StranText("切换到繁体中文版本", 1, 1)
innerHTML = StranText(innerHTML, 1, 1)
}
if (BodyIsFt == "1") { setTimeout("StranBody()", StranIt_Delay) }
}(function () {
var kefu = document.createElement('script'); kefu.type = 'text/javascript'; kefu.async = true;
kefu.src = '//k.hanspub.org/php/app.php?widget-init.js';
(document.getElementsByTagName('head')[0] || document.getElementsByTagName('body')[0]).appendChild(kefu);
})();$