An elementary proof that real roots nonexistence of nonlinear equations and its optimal solutions
In this paper, we give an elementary proof that the real roots nonexistence of nonlinear equation such as: xn+yn+zn=n,where n =1,2,3,(x,y,z)∈ℝ by contradiction. Thus, when n takes all positive integers between 4 and 1981, the value of function f= xn+yn+zn based on the exact solution of the above equ...
Main Authors: | Li Lanyou, Lu Jingui, Chen Jianhong |
---|---|
Format: | Article |
Language: | English |
Published: |
EDP Sciences
2018-01-01
|
Series: | MATEC Web of Conferences |
Online Access: | https://doi.org/10.1051/matecconf/201817503036 |
Similar Items
-
On the nonexistence of positive solution of some singular nonlinear integral equations
by: Long Nguyen Thanh
Published: (2006-01-01) -
Nonexistence of stable solutions to p-Laplace equations with exponential nonlinearities
by: Phuong Le
Published: (2016-12-01) -
Existence and nonexistence of global solutions for doubly nonlinear diffusion equations with logarithmic nonlinearity
by: Cong Le Nhan, et al.
Published: (2018-08-01) -
Existence and nonexistence of radial solutions for semilinear equations with bounded nonlinearities on exterior domains
by: Joseph Iaia
Published: (2020-12-01) -
Nonexistence of Global Weak Solutions for a Nonlinear Schrödinger Equation in an Exterior Domain
by: Awatif Alqahtani, et al.
Published: (2020-03-01)