<--- Back to Details
First PageDocument Content
Heat transfer / Integral / Operator theory / Fourier analysis / Oscillator semigroup / Envelope / Mathematical analysis / Mathematics / Heat equation
Date: 2006-01-23 12:02:59
Heat transfer
Integral
Operator theory
Fourier analysis
Oscillator semigroup
Envelope
Mathematical analysis
Mathematics
Heat equation

GAUSSIAN UPPER BOUNDS FOR THE HEAT KERNEL ON ARBITRARY MANIFOLDS Alexander Grigor’yan† 1. Introduction In this paper, we develop a universal way of obtaining Gaussian upper bounds of the heat

Add to Reading List

Source URL: www.math.uni-bielefeld.de

Download Document from Source Website

File Size: 147,09 KB

Share Document on Facebook

Similar Documents

Safety Envelope for Security∗ Ashish Tiwari Bruno Dutertre SRI International  Pat Lincoln

Safety Envelope for Security∗ Ashish Tiwari Bruno Dutertre SRI International Pat Lincoln

DocID: 1xVb5 - View Document

Franklin County Recorder  Updated Policies Effective June 1, 2017 When documents are presented without a self-addressed stamped return envelope, the Recorder’s Office will be charging a flat $1.00 return fee for dispos

Franklin County Recorder Updated Policies Effective June 1, 2017 When documents are presented without a self-addressed stamped return envelope, the Recorder’s Office will be charging a flat $1.00 return fee for dispos

DocID: 1xUSu - View Document

Status and Outlook for the European Exploration Envelope Programme Dr David Parker – Director of Human and Robotic Exploration SSB Space Science Week, 27 March 2018 ESA UNCLASSIFIED - For Official Use

Status and Outlook for the European Exploration Envelope Programme Dr David Parker – Director of Human and Robotic Exploration SSB Space Science Week, 27 March 2018 ESA UNCLASSIFIED - For Official Use

DocID: 1vq4o - View Document

Sharp Bounds on Davenport-Schinzel Sequences of Every Order SETH PETTIE, University of Michigan One of the longest-standing open problems in computational geometry is bounding the complexity of the lower envelope of n un

Sharp Bounds on Davenport-Schinzel Sequences of Every Order SETH PETTIE, University of Michigan One of the longest-standing open problems in computational geometry is bounding the complexity of the lower envelope of n un

DocID: 1vp2a - View Document

K Service Source  Envelope Feeder LaserWriter ProEnvelope Feeder LaserWriterPS Envelope Feeder

K Service Source Envelope Feeder LaserWriter ProEnvelope Feeder LaserWriterPS Envelope Feeder

DocID: 1vj6n - View Document