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Another approach to the classical calculus of variations. I
Another approach to the classical calculus of variations. II. Hamiltonian theory
Another approach to the classical calculus of variations. III
Answer to one of Fishburn's questions: ``Isosceles planar subsets'' [Discrete Comput. Geom. 19 (1998), no. 3, 391--398]
Antidomatic number of a graph
Antiflows, oriented and strong oriented colorings of graphs
Anti-holonomic jets and the Lie bracket
Antimorphisms of partially ordered sets
Antiprojectors with applications in the spectral theory
An application of inaccessible alephs
An application of the second Lyapunov method to stability investigation of differential equations with deviations
Approximate maps, filter monad, and a representation of localic maps
Approximation of entire functions of slow growth on compact sets
The approximation of functions in the sense of Tchebychev. II
The approximation of functions in the sense of Tchebychev. I
Approximation of limit cycle of differential systems with variable coefficients
Approximation of solutions of a difference-differential equation
Approximation of solutions of the forced duffing equation with nonlocal discontinuous type integral boundary conditions
Approximation of some regular distribution in $S'(\mathcal{R})$ by finite, convex, linear combinations of Blaschke distributions
Approximation of the discrete logarithm in finite fields of even characteristic by real polynomials
Approximation relative to an ultra function
Arbitrarily traceable Eulerian graph has the Hamiltonian square
Around certain critical cases in stability studies in hydraulic engineering
Aspects of the inverse problem to the calculus of variations
Association schemes. I
Association schemes. II
Asymmetric decompositions of vectors in $JB\sp *$-algebras
Asymptotic and integral equivalence of functional and ordinary differential equations
Asymptotic and oscillation properties of third order linear differential equations
Asymptotic and oscillatory behavior of solutions of differential equations with advanced arguments
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