E-LIB Suche - Ergebnisse für: Reynolds, David W.

1

FORECAST-BASED DECISION SUPPORT FOR SAN FRANCISCO INTERNATI..:

Reynolds, David W. ; Clark, David A. ; Wilson, F. Wesley.
Bulletin of the American Meteorological Society. 93 (2012) 10 - p. 1503-1518 , 2012

Link: https://www.jstor.org/st..

2

NOAA'S RAPID RESPONSE TO THE HOWARD A. HANSON DAM FLOOD RIS..:

White, Allen B. ; Colman, Brad ; Carter, Gary M....
Bulletin of the American Meteorological Society. 93 (2012) 2 - p. 189-207 , 2012

Link: https://www.jstor.org/st..

3

Explicit asymptotic limits for a class of discrete Volterra..:

Győri, István ; Reynolds, David W.
Journal of Difference Equations and Applications. 18 (2012) 11 - p. 1925-1930 , 2012

Link: https://doi.org/10.1080/..

4

On asymptotic constancy for linear discrete summation equat..:

Reynolds, David W.
Computers & Mathematics with Applications. 64 (2012) 7 - p. 2335-2344 , 2012

Link: https://doi.org/10.1016/..

5

Preface:

Győri, István ; Reynolds, David W.
Computers & Mathematics with Applications. 64 (2012) 7 - p. 2159 , 2012

Link: https://doi.org/10.1016/..

6

History-dependent decay rates for a logistic equation with ..:

Appleby, John A. D. ; Győri, István ; Reynolds, David W.
Proceedings of the Royal Society of Edinburgh: Section A Mathematics. 141 (2011) 1 - p. 23-44 , 2011

Link: https://doi.org/10.1017/..

7

On admissibility of the resolvent of discrete Volterra equa..:

Győri, István ; Reynolds, David W.
Journal of Difference Equations and Applications. 16 (2010) 12 - p. 1393-1412 , 2010

Link: https://doi.org/10.1080/..

8

Sharp conditions for boundedness in linear discrete Volterr..:

Győri, István ; Reynolds, David W.
Journal of Difference Equations and Applications. 15 (2009) 11-12 - p. 1151-1164 , 2009

Link: https://doi.org/10.1080/..

9

Characterisation of ExponentialConvergence to Nonequilibriu..:

Appleby, John A. D. ; Devin, Siobhán ; Reynolds, David W..
International Journal of Stochastic Analysis. 2008 (2008) 1 - p. , 2008

Link: https://doi.org/10.1155/..

10

ALMOST SURE CONVERGENCE OF SOLUTIONS OF LINEAR STOCHASTIC V..:

APPLEBY, JOHN A.D. ; DEVIN, SIOBHÁN ; REYNOLDS, DAVID W.
The Journal of Integral Equations and Applications. 19 (2007) 4 - p. 405-437 , 2007

Link: https://www.jstor.org/st..

11

On exact convergence rates for solutions of linear systems ..:

Appleby, John A. D. ; Győri, István ; Reynolds, David W.
Journal of Difference Equations and Applications. 13 (2007) 1 - p. 95-95 , 2007

Link: https://doi.org/10.1080/..

12

On exact convergence rates for solutions of linear systems ..:

Applelby, John A. D. ; Győri, István ; Reynolds, David W.
Journal of Difference Equations and Applications. 12 (2006) 12 - p. 1257-1275 , 2006

Link: https://doi.org/10.1080/..

13

On exact rates of decay of solutions of linear systems of V..:

Appleby, John A.D. ; Győri, István ; Reynolds, David W.
Journal of Mathematical Analysis and Applications. 320 (2006) 1 - p. 56-77 , 2006

Link: https://doi.org/10.1016/..

14

Improving Short-Term (0–48 h) Cool-Season Quantitative Prec..:

Ralph, F. Martin ; Rauber, Robert M. ; Jewett, Brian F....
Bulletin of the American Meteorological Society. 86 (2005) 11 - p. 1619-1632 , 2005

Link: https://www.jstor.org/st..

15

ON NECESSARY AND SUFFICIENT CONDITIONS FOR EXPONENTIAL STAB..:

APPLEBY, JOHN A.D. ; REYNOLDS, DAVID W.
The Journal of Integral Equations and Applications. 16 (2004) 3 - p. 221-240 , 2004

Link: https://www.jstor.org/st..