p-Adic ϕ4-Theory as a Functional Equation Problem

被引:0
作者
M. D. MISSAROV
机构
[1] Kazan State University,Department of Applied Mathematics
来源
Letters in Mathematical Physics | 1997年 / 39卷
关键词
-adic and hierarchical models; renormalization group; functional equation; renormalization.;
D O I
暂无
中图分类号
学科分类号
摘要
p-adic ϕ4-theory and its discrete hierarchical version arerelated by integral functional equation. Simple renormalization procedure,using the solution of this functional equation, is discussed in themassless case.
引用
收藏
页码:253 / 260
页数:7
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共 48 条
[31]   The stability of a sum form functional equation arising in information theory [J].
Kocsis, I ;
Maksa, GY .
ACTA MATHEMATICA HUNGARICA, 1998, 79 (1-2) :39-48
[32]   The Stability of a Sum Form Functional Equation Arising in Information Theory [J].
I. Kocsis ;
Gy. Maksa .
Acta Mathematica Hungarica, 1998, 79 :39-48
[33]   The existence and uniqueness of solutions to a functional equation arising in psychological learning theory [J].
Turab, Ali ;
Rosli, Norhayati ;
Ali, Wajahat ;
Nieto, Juan J. .
DEMONSTRATIO MATHEMATICA, 2023, 56 (01)
[34]   Smooth solutions for the p-order functional equation f(φ(x)) = φp(f(x)) [J].
Zhang, Min ;
Rui, Jie .
JOURNAL OF NONLINEAR SCIENCES AND APPLICATIONS, 2017, 10 (08) :4418-4429
[35]   Integro-functional equations for solving the inverse problem for a nonlinear ordinary differential equation [J].
Denisov A.M. .
Differential Equations, 2005, 41 (9) :1267-1274
[36]   On the unique solvability of the Dirichlet problem for a second-order linear functional-differential equation [J].
Mukhigulashvili, SV .
DIFFERENTIAL EQUATIONS, 2004, 40 (04) :515-523
[37]   On the Unique Solvability of the Dirichlet Problem for a Second-Order Linear Functional-Differential Equation [J].
S. V. Mukhigulashvili .
Differential Equations, 2004, 40 :515-523
[38]   Necessary and sufficient condition for the generalized solution of a mixed problem for the wave equation to belong to the class L p for p ≥ 1 [J].
Il'in, V. A. ;
Kuleshov, A. A. .
DIFFERENTIAL EQUATIONS, 2012, 48 (12) :1572-1576
[39]   Existence, Uniqueness, and Stability Analysis of the Probabilistic Functional Equation Emerging in Mathematical Biology and the Theory of Learning [J].
Turab, Ali ;
Park, Won-Gil ;
Ali, Wajahat .
SYMMETRY-BASEL, 2021, 13 (08)
[40]   Nonsingle-valley Continuous Solutions of p-order Feigenbaum's Functional Equation [J].
张爱华 ;
王立娟 ;
宋威 .
Communications in Mathematical Research, 2003, (04) :375-380