Acta Mathematica Scientia(English Series)
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Acta Mathematica Scientia(English Series)
2022年2期
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目录
UNDERSTANDING SCHUBERT'S BOOK (III)*
SHARP DISTORTION THEOREMS FOR A CLASSOF BIHOLOMORPHIC MAPPINGS IN SEVERAL COMPLEX VARIABLES*
STRONG LIMIT THEOREMS FOR EXTENDEDINDEPENDENT RANDOM VARIABLES ANDEXTENDED NEGATIVELY DEPENDENT RANDOMVARIABLES UNDER SUB-LINEAR EXPECTATIONS*
ON THE BOUNDS OF THE PERIMETER OF AN ELLIPSE*
A NONSMOOTH THEORY FOR A LOGARITHMIC ELLIPTIC EQUATION WITH SINGULAR NONLINEARITY*
COMPLETE MONOTONICITY FOR A NEW RATIO OF FINITELY MANY GAMMA FUNCTIONS*
GLOBAL SOLUTIONS TO A 3D AXISYMMETRIC COMPRESSIBLE NAVIER-STOKES SYSTEMWITH DENSITY-DEPENDENT VISCOSITY*
AN AVERAGING PRINCIPLE FOR STOCHASTICDIFFERENTIAL DELAY EQUATIONS DRIVEN BY TIME-CHANGED LEVY NOISE*
THE EXISTENCE AND NON-EXISTENCE OFSIGN-CHANGING SOLUTIONS TO BI-HARMONIC EQUATIONS WITH A p-LAPLACIAN*
ARBITRARILY SMALL NODAL SOLUTIONS FOR PARAMETRIC ROBIN (p,q)-EQUATIONS PLUS AN INDEFINITE POTENTIAL∗
SUP-ADDITIVE METRIC PRESSURE OF DIFFEOMORPHISMS*
GLOBAL STABILITY OF LARGE SOLUTIONS TO THE 3D MAGNETIC BENARD PROBLEM*
THE SUBORDINATION PRINCIPLE AND ITS APPLICATION TO THE GENERALIZEDROPER-SUFFRIDGE EXTENSION OPERATOR*
ORLICZ-LORENTZ SEQUENCE SPACES EQUIPPE WITH THE ORLICZ NORM*
HITTING PROBABILITIES AND INTERSECTIONS OF TIME-SPACE ANISOTROPIC RANDOM FIELD
ON CONTINUATION CRITERIA FOR THE FULLCOMPRESSIBLE NAVIER-STOKES EQUATIONS IN LORENTZ SPACES*
MIXED LIPSCHITZ SPACES AND THEIR APPLICATIONS*
TRAVELING WAVES IN A SIRH MODEL WITHSPATIO-TEMPORAL DELAY AND NONLOCAL DISPERSAL*
IMPULSIVE EXPONENTIAL SYNCHRONIZATIONOF FRACTIONAL-ORDER COMPLEX DYNAMICALNETWORKS WITH DERIVATIVE COUPLINGS VIAFEEDBACK CONTROL BASED ON DISCRETE TIME STATE OBSERVATIONS*
ON (a ,3)-METRICS OF CONSTANT FLAG CURVATURE*
A NOTE ON MEASURE-THEORETICEQUICONTINUITY AND RIGIDITY*
COMPLEX INTERPOLATION OF LP(C, HI)SPACES WITH RESPECT TO CULLEN-REGULAR*
MAPS PRESERVING THE NORM OF THE POSITIVE SUM IN Lp SPACES*
STRONG CONVERGENCE OF AN INERTIAL EXTRAGRADIENT METHOD WITH AN ADAPTIVE NONDECREASING STEP SIZE FOR SOLVING VARIATIONAL INEQUALITIES∗
a-LIMIT SETS AND LYAPUNOV FUNCTION FORMAPS WITH ONE TOPOLOGICAL ATTRACTOR *