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The heat equation with singular potentials. II: Hypoelliptic case M6MQPEDQ8N

URIm2://res/M6MQPEDQ8N
Kindpreprint
CreatorsMarianna Chatzakou, Michael Ruzhansky, Niyaz Tokmagambetov
Date2021-10-24
MSC35-XX
Subjectsarxiv math.AP
Scopein

Expressions

e1: version, preprint

Languageen
Date2021-10-24
IdsarXiv 2110.12380

Items in this resource

The mentions of the inventory that name this resource. Each name links to the card of its inventory row.

ItemKindWhereSource
Very weak solution, case $V\geq 0$definitiondefinition 4.5arxiv
Classical solution, case I: $V\geq 0$statementproposition 3.1arxiv
23REWG6CEXstatementcorollary 4.9arxiv
Classical solution, case $V \in \mathbb{R}$statementproposition 3.3arxiv
Space $C_0(\G)$definitiondefinition 5.1arxiv
Very weak solution, case $V \in \mathbb{R}$definitiondefinition 4.6arxiv
BZWTRFVKJ9statementlemma 4.15arxiv
CY66YQ2ZKTstatementtheorem 5.4arxiv
Uniqueness of the very weak solution, case I: $V \geq 0$statementtheorem 4.16arxiv
GF15GHEM07definitiondefinition 2.1arxiv
Consistency with the classical solution, case $V \geq 0$statementtheorem 5.3arxiv
Existence of the very weak solution, case $V\geq 0$statementtheorem 4.7arxiv
Moderatenessdefinitiondefinition 4.1arxiv
Negligibilitydefinitiondefinition 4.4arxiv
TRVHXX1YP6exampleexample 4.14arxiv
VA1NSN3NBFstatementtheorem 4.18arxiv
W93ECMC6QHstatementtheorem 4.17arxiv
Classical solution, case II: $V \geq 0$statementproposition 3.2arxiv
WQ32M1FCMBstatementproposition 4.3arxiv
WQMGHT7XAVdefinitiondefinition 4.12arxiv
Uniqueness of the very weak solution, case $V\geq 0$definitiondefinition 4.11arxiv
Existence of the very weak solution, case $V \in \mathbb{R}$statementtheorem 4.8arxiv

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