Yihong Du
Order Structure and
Topological Methods in
Nonlinear Partial Differential
Equations
voi 1 Maximum Principles and Applications
World Scientific
,Order Structure and
Topological Methods in
Nonlinear Partial Differential
Equations
^|i Maximum Principles and Applications
,Series on Partial Differential Equations and Applications
Series Editor: Fang-Hua Lin (Courant Institute of Math. Sci.,
New York University)
Published
Vol. 1 Semiclassical Analysis, Witten Laplacians, and Statistical Mechanics
by B. Helffer (Univ. Paris-Sud, France)
Vol. 2 Order Structure and Topological Methods in Nonlinear Partial Differential
Equations
Vol. 1 - Maximum Principles and Applications
by Yihong Du (Univ. of New England, Australia & Qufu Normal Univ, China)
, Order Structure and
Topological Methods in
Nonlinear Partial Differential
Equations
#>i i Maximum Principles and Applications
Yihong Du
University of New England, Australia & Qufu Normal University, China
\fp World Scientific
NEW JERSEY • LONDON • SINGAPORE • B E I J I N G • S H A N G H A I • H O N G K O N G • TAIPEI • C H E N N A I
Order Structure and
Topological Methods in
Nonlinear Partial Differential
Equations
voi 1 Maximum Principles and Applications
World Scientific
,Order Structure and
Topological Methods in
Nonlinear Partial Differential
Equations
^|i Maximum Principles and Applications
,Series on Partial Differential Equations and Applications
Series Editor: Fang-Hua Lin (Courant Institute of Math. Sci.,
New York University)
Published
Vol. 1 Semiclassical Analysis, Witten Laplacians, and Statistical Mechanics
by B. Helffer (Univ. Paris-Sud, France)
Vol. 2 Order Structure and Topological Methods in Nonlinear Partial Differential
Equations
Vol. 1 - Maximum Principles and Applications
by Yihong Du (Univ. of New England, Australia & Qufu Normal Univ, China)
, Order Structure and
Topological Methods in
Nonlinear Partial Differential
Equations
#>i i Maximum Principles and Applications
Yihong Du
University of New England, Australia & Qufu Normal University, China
\fp World Scientific
NEW JERSEY • LONDON • SINGAPORE • B E I J I N G • S H A N G H A I • H O N G K O N G • TAIPEI • C H E N N A I
