Rate of Type II blowup for a semilinear heat equation

By N. Mizoguchi. 2007

59 citations recorded by the source corpus.

Subfields: Applied Mathematics, Control and Systems Engineering, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/aaf6a86f9cf2e47709d2fbf1d6cc4465314f6ef9

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Nejla Nouaili
2. Hatem Zaag
3. Charles Collot

In Control and Systems Engineering

1. Charles Collot
2. Nejla Nouaili
3. Hatem Zaag
4. F. Merle

In Mathematical Physics

1. Nejla Nouaili
2. Charles Collot
3. Hatem Zaag
4. F. Merle
5. Carlos E. Kenig

Citations in the corpus

• Profile for a Simultaneously Blowing up Solution to a Complex Valued Semilinear Heat Equation (2013, background): “a has been proved by Fermanian Kammerer, Merle and Zaag in [FKZ00] and [FKMZ00]. For more results on equation (3), see [Bal77], [GK85], [GK87], [GK89], [HV93], [HV94], [MM04], [MM09], [MZ98], [MZ00], [Miz07] and [QS07]. 2 As we inferred above, equation (1) appears as a complex generalization of the ”
• Nonradial type II blow up for the energy-supercritical semilinear heat equation (2016, background): “In the series of work [22, 24, 37, 38] any type II blow-up solution was proved to have one of the above blow-up rate.”