A finite element method for singularly perturbed reaction-diffusion problemsDuan, Huoyuan and Zhang, Dali | |
A geometrical approach to mesh smoothingAiffa, Mohammed and Flaherty, J. E. | |
Aggregate survival probability of a portfolio with dependent subportfoliosAmbagaspitiya, Rohana | |
A hierarchy of {S}turm-{L}iouville problemsBinding, Paul | |
A Jensen inequality for a family of analytic functions and an estimate for the average number of limit cyclesBrudnyi, Alex | |
Alternating paths through disjoint line segmentsHoffmann, Michael and Toth, Csaba | |
A Multi-variate Model Integrating Passive Sampler and Meteorology Data to Predict the Frequency Distributions of Hourly Ambient Ozone (O3) ConcentrationsNosal, Miloslav and Krupa, S. V. | |
An efficient high-order algorithm for solving systems of 3-D reaction-diffusion equationsGu, Yuanxian, Liao, Wenyuan and Zhu, Jianping | |
A note on binary plane partitionsToth, Csaba | |
Asset allocation: investment strategies for insurance and insurance portfolioCheung, Ka Chun and Hailiang Yang in Intelligent and Other Computational Techniques in Insurance: Theory and Applications | |
A uniqueness property for H^infty on coverings of projective manifoldsBrudnyi, Alex | |
A wider class of stable gyroscopic systemsLancaster, Peter and Zhou, Fei | |
Bias-robust L-estimators of a scale parameterCollins, John | |
Binary space partition for line segments with a limited number of directionsToth, Csaba | |
Canonical vertex partitionsSauer, NorbertLet $\sigma$ be a finite relational signature and $\mathcal T$ a set of finite complete relational structures of signature $\sigma$ and $\Ha_{\mathcal T}$ the countable homogeneous relational structure of signature $\sigma$ which does not embed any of the structures in $\mathcal T$. In the case that $\sigma$ consists of at most binary relations and $\mathcal T$ is finite the vertex partition behaviour of $\Ht$ is completely analysed; in the sense that it is shown that a canonical partition exists and the size of this partition in terms of the structures in $\mathcal{T}$ is determined. If $\mathcal{T}$ is infinite some results are obtained but a complete analysis is still missing. Some general results are presented which are intended to be used in further investigations in case that $\sigma$ contains relational symbols of arity larger than two or that the set of bounds $\mathcal{T}$ is infinite. | |
Consistency adjustments for pairwise comparison matricesFarkas, Andr, Lancaster, Peter and R{\'o}zsa, P | |
Construction of branched coverings over closed surfaces following the Hurwitz approachBogatyi, Semeon A., Goncalves, Daciberg L., Kudryavtseva, Elena and Zieschang, Heiner | |
Construction of families of long continued fractions revisitedMollin, Richard | |
Contact problem for bonded nonhomogeneous materials under shear loadingSingh, B. M., Rokne, J., Dhaliwal, Ranjit S. and Vrbik, J. | |
Corrigenda and addition to: ``{C}omputer verification of the {A}nkeny-{A}rtin-{C}howla conjecture for all primes less than {$100\,000\,000\,000$}'' [{M}ath.\ {C}omp.\ {\bf 70} (2001), no. 235, 1311-1328; \refmr {MR}1709160 (2001j:11125)\endrefmr]Poorten, A. J., Riele, H. J. J. and Williams, Hugh | |
Coupling of the effective properties of a random mixture through the reconstructed spectral representationCherkaev, Elena and Zhang, Dali | |
Cyclicity of zeros of families of analytic functionsBrudnyi, Alex | |
Cyclic polytopes, hyperplanes, and {G}ray codesBisztriczky, Ted, B{\"o}r{\"o}czky, Jr. and Gunderson, David | |
Decomposition of spectral asymptotics for {S}turm-{L}iouville equations with a turning pointBinding, Paul, Browne, Patrick and Watson, Bruce | |
Delay differential logistic equations with a nonlinear harvesting functionBerezansky, L., Braverman, Elena and Idels, L. | |
Delete-group Jackknife Estimate in Partially Linear Regression Models with HeteroscedasticityChen, Gemai and You, Jinhong | |
Diurnal and Seasonal Changes in Stem Increment and Water Use by Yellow Poplar Trees in Response to Environmental StressMcLaughlin, S. B., Nosal, Miloslav and Wullschleger, S. D. | |
Erratum: ``{D}ifferential structure of orbit spaces'' [{C}anad. {J}. {M}ath. {\bf 53} (2001), no. 4, 715-755; {MR}1848504 (2002j:53109)]Cushman, Richard and Sniatycki, Jedrzej | |
Erratum: ``{D}ifferential structure of orbit spaces'' [{C}anad. {J}. {M}ath. {\bf 53} (2001), no. 4, 715-755; \refmr {MR}1848504 (2002j:53109)\endrefmr]Cushman, Richard and Sniatycki, Jedrzej | |
Evaluation of Canada Wide Standard for Ozone Efficacy in Protecting Canada�s Forests: Phase IPercy, K. E., Nosal, Miloslav and et, al | |
Evolution of Biological Systems in Random Media: Limit Theorems and StabilitySwishchuk, Anatoliy and Wu, Jianhong | |
Finite distributive lattices and the splitting propertyDuffus, Dwight and Sands, Bill | |
Guarding disjoint triangles and claws in the planeToth, Csaba | |
Illuminating both sides of line segmentsToth, Csaba in Discrete and Computational Geometry, vol. 2098 of LNCS | |
Illuminating disjoint line segments in the planeToth, Csaba | |
Illuminating polygons with vertex Ï-floodlightsToth, Csaba in Computational Science - ICCS 2001, Part I, vol. 2073 of LNCS | |
Illumination of polygons 45º-floodlightsToth, Csaba | |
Improved Estimation of Regression Parameters in Measurement Error Models: Finite Sample CaseKim, Hyang Mi and Saleh, A.K.Md.E | |
Infinite families of {P}ellian polynomials and their continued fraction expansionsMollin, Richard | |
Infinite families of Pellian polynomials and their continued fraction expansionsMollin, Richard | |
Irreversible Markov processes for phylogenetic modelsBohl, Erich and Lancaster, Peter | |
Jackknife type estimation for smooth functions of parametric component in partially linear modelsChen, Gemai and J. You | |
Large Sample Theory for Box-Cox Transformed Linear Models (With Discussions)Chen, Gemai and R. Lockhart, M. Stephens | |
Linear {H}amiltonian {H}opf bifurcation for point-group-invariant perturbations of the {$1:1:1$} resonanceEfstathiou, K., Sadovski{\'{\i}}, D. A. and Cushman, Richard | |
Linearized oscillation theory for a nonlinear delay impulsive equationBerezansky, Leonid and Braverman, Elena | |
Linearized oscillation theory for a nonlinear delay impulsive equationBerezansky, Leonid and Braverman, Elena | |
Linearized oscillation theory for a nonlinear nonautonomous delay differential equationBerezansky, Leonid and Braverman, Elena | |
Matrices and continued fractionsMollin, Richard | |
Minimal number of preimages under mappings between surfacesBogatyi, Semeon A., Goncalves, Daciberg L., Kudryavtseva, Elena and Zieschang, Heiner | |
Modeling Microbiology Food ResponsesMcKellar, Robin and Lu, Xuewen | |
Multivariate local polynomial regression for estimating average derivativesLi, Qi, Lu, Xuewen and Ullah, Aman | |
New computations concerning the {C}ohen-{L}enstra heuristicsRiele, Herman and Williams, Hugh | |
New quadratic polynomials with high densities of prime valuesJacobson, Jr. and Williams, Hugh | |
Normal and seminormal eigenvalues of matrix functions.Lancaster, Peter and Psarrakos, P. | |
Numerical computation of the nonlinear feedback operators for the nonquadratic time-variant optimal control problemHadizadeh, Mahmoud and Amiraslani, Amirhossein | |
On Class Group Computations Using the Number Field SieveBauer, Mark and Hamdy, SafuatThe best practical algorithm for class group computations in imaginary quadratic number fields (such as group structure, class number, discrete logarithm computations) is a variant of the quadratic sieve factoring algorithm. Paradoxical as it sounds, the principles of the number field sieve, in a strict sense, could not be applied to number field computations, yet. In this article we give an indication of the obstructions. In particular, we first present fundamental core elements of a number field sieve for number field computations of which it is absolutely unknown how to design them in a useful way. Finally, we show that the existence of a number field sieve for number field computations with a running time asymptotics similar to that of the genuine number field sieve likely implies the existence of an algorithm for elliptic curve related computational problems with subexponential running time. | |
On four points of a convex body in large relative distancesLangi, Zsolt and Lassak, Marek | |
On {$k\sp +$}-neighbour packings and one-sided {H}adwiger configurationsBezdek, Karoly | |
On oscillation of a food-limited population model with time delayBerezansky, Leonid and Braverman, Elena | |
On oscillation of a food-limited population model with time delay [MR1954246]Berezansky, Leonid and Braverman, Elena | |
On quasi-Frobenius ringsNicholson, W. Keith, Yousif, M.F. and Yousif, Mohammed | |
On some (more) mathematical models for development of HIV/AIDS in a commumityAggarwala, Ben | |
On {T}ate-{S}hafarevich groups of {$y\sp 2=x(x\sp 2-k\sp 2)$}Lemmermeyer, F. and Mollin, Richard | |
On the modulus of the {R}iemann zeta function in the critical stripZvengrowski, Peter | |
On the {$m$}th {P}etty numbers of normed spacesBezdek, Karoly, Naszodi, Marton and Visy, Balazs in Discrete geometry | |
On the relative lengths of sides of convex polygonsLangi, ZsoltLet $C$ be a convex body. By the relative distance of points $p$ and $q$ we mean the ratio of the Euclidean distance of $p$ and $q$ to the half of the Euclidean length of a longest chord of $C$ parallel to $pq$. The aim of the paper is to find upper bounds for the minimum of the relative lengths of the sides of convex hexagons and heptagons. | |
On the Wecken property for the root problem of mappings between surfacesBogatyi, Semeon A., Goncalves, Daciberg L., Kudryavtseva, Elena and Zieschang, Heiner | |
Oscillation and other properties of linear impulsive and nonimpulsive delay equationsBerezansky, L. and Braverman, Elena | |
Oscillation criteria for a linear neutral differential equationBerezansky, Leonid and Braverman, Elena | |
Oscillation for equations with positive and negative coefficients and distributed delay. {II}. {A}pplicationsBerezansky, Leonid and Braverman, Elena | |
Oscillation for equations with positive and negative coefficients and with distributed delay. {I}. {G}eneral resultsBerezansky, Leonid and Braverman, Elena | |
Oscillation properties of a logistic equation with distributed delayBerezansky, Leonid and Braverman, Elena | |
Perturbation theory for analytic matrix functions: the semisimple case.Lancaster, Peter, Markus, A. S. and Zhou, F. | |
Quadratic equations in free groups and topological applicationsKudryavtseva, Elena, Weidmann, Richard and Zieschang, Heiner | |
Quasi-Frobenius RingsNicholson, W. Keith and Yousif, Mohammed | |
Randomized polynomial lattice rules for multivariate integration and simulationLemieux, Christiane and L'Ecuyer, Pierre | |
Relative distance and a convex body touched by its homothetical copiesLangi, ZsoltThe relative distance of points $p$ and $q$ of a convex body $C$ is the ratio of the length of the segment $pq$ to the half of the length of a longest chord of $C$ parallel to $pq$. In this paper we find a connection between pairwise relative distances of $k$ points in the boundary of a convex body and the ratio of $k$ homothetical copies of the body touching it. | |
Relative distance and packing a body by homothetical copiesLangi, Zsolt and Lassak, MarekThis paper discusses packings of a planar convex body $C$ by smaller positive homothets of $C$. In particular, bounds on the maximum homothety ratio $r$ for which $k$ homothets of $C$ of ratio $r$ can pack $C$, where the maximum is taken over all possible $C$, are given for various small values of $k$. The paper surveys previously known results, finds some new ones, gives examples, and presents various interesting conjectures. The case of centrally symmetric $C$ is also considered. The basic approach to the problem is via the notion of relative distance of points in $C$---this is distance as measured in the norm with unit ball ${1\over2}(C-C)$ | |
Relative distance of points of a convex bodyLangi, Zsolt | |
Representation of solutions of Pell equations using Lucas sequencesJones, James P.We consider classes of Pell equations of the form x^2 - dy^2 = c, where d = a^2 - 4, d = a^2 + 4, d = a^2 - 1, or d = a^2 + 1 and c = +4, -4, +1 or -1. We show that all the solutions are expressible in terms of Lucas sequences and we give the Lucas sequences explicitly. | |
Right semidefinite eigenvalue problemsBinding, Paul and Volkmer, Hans | |
R{SA} and public-key cryptographyMollin, Richard | |
Segment endpoint visibility graphs are HamiltonianToth, Csaba and Michael Hoffmann | |
Separation in totally-sewn 4-polytopesBisztriczky, Ted and Oliveros, D. | |
Sets with a unique extension to a set of constant widthNaszodi, Marton and Visy, Bal | |
Single-Stage Queueing THeory in Flexible Manufacturing Systems (FMS)Blankson, Jonathan | |
Solvable matrix representations of K\"ahler groupsBrudnyi, Alex | |
Solvable quotients of K\"ahler groupsBrudnyi, Alex | |
Stitching images back togetherLutscher, Frithjof, McNulty, Jenny, Morris, Joy and Seyffarth, Karen | |
Sturm-{L}iouville theory for the {$p$}-{L}aplacianBinding, Paul and Dr{\'a}bek, P. | |
Sums of squares revisitedMollin, Richard | |
Tangential Markov inequalities on transcendental curvesBos, Len, Brudnyi, Alex, Levenberg, N. and Totik, V. | |
The breaking of a non-homogeneous fiber embedded in an infinite non-homogeneous mediumVrbik, J., Singh, B. M., Rokne, J. and Dhaliwal, Ranjit S. | |
The cohomology ring of the orientable {S}eifert manifolds. {II}Bryden, John and Zvengrowski, Peter | |
The Erdos-Szekeres problem for planar points in arbitrary positionBisztriczky, Ted and Fejes Toth, G. | |
The Index of a Dihedral Quartic FieldSilvester, Alan, Spearman, Blair K. and Williams, Kenneth S.Let $c \neq 1$ be a squarefree integer. The set of all possible field indices for non-pure dihedral quartic fields containing the quadratic field $\mathbb{Q} ( \sqrt{c} )$ is determined by means of congruences on $c$ modulo 24. | |
The integral homology of orientable {S}eifert manifoldsBryden, John and Zvengrowski, Peter | |
The L^p Dirichlet problem and nondivergence harmonic measureRios, Cristian | |
The {R}adon number of the three-dimensional integer latticeBezdek, Karoly | |
The {R}eissner-{S}agoci problem for a non-homogeneous half-space with a surface constraintSingh, B. M., Danyluk, H. T., Vrbik, J., Rokne, J. and Dhaliwal, Ranjit S. | |
Uniform Convergence Rate of Estimators of Autocovariances in Partly Linear Regression Models With Correlated ErrorsChen, Gemai and J. You, M. Chen, X. Jiang | |
Vertex embeddings of regular polytopesAdams, Josh, Zvengrowski, Peter and Laird, Philip | |
Winning ways for your mathematical plays. {V}ol. 2Berlekamp, Elwyn R., Conway, John H. and Guy, Richard | |
Winning ways for your mathematical plays. {V}ol. 3Berlekamp, Elwyn R., Conway, John H. and Guy, Richard |