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02.01 KAMPS, K.H. & PORTER, T.
2-groupoid enrichments in homotopy theory and algebra
02.02 BROWN, R. & PORTER, T.
The intuitions of higher dimensional algebra
for the study of structured space
02.03 MUTLU, A. & PORTER, T.
Crossed squares and 2-crossed modules
02.04 BROWN, R. & WENSLEY, C.D.
Computation and Homotopical Applications of Induced Crossed Modules
02.05 KUNCHEVA, L.I.,
`Fuzzy' vs `Non-fuzzy' in combining classifiers designed by boosting
02.06
WHITAKER, C.J. & KUNCHEVA, L.I.,
Examining the relationship between majority vote accuracy
and diversity in bagging and boosting
02.07
KUNCHEVA, L.I. & WHITAKER, C.J.,
Using diversity with three variants of boosting:
aggressive, conservative and inverse
02.08
SKURICHINA, M., KUNCHEVA, L.I. & DUIN, R.P.W.,
Bagging and boosting for the nearest mean classifier:
Effects of sample size on diversity and accuracy
02.09
BROWN, R., MOORE, E.J., PORTER, T. & WENSLEY, C.D.
Crossed complexes, and free crossed resolutions
for amalgamated sums and HNN-extensions of groups
02.10
LAWSON, M.V.
E*-unitary inverse semigroups
02.11
SPARGO, A.W., RIDLEY, P.H.W. & ROBERTS, G.W.
Gilbert damping in polycrystalline thin films
02.12
SPARGO, A.W., RIDLEY, P.H.W. & ROBERTS, G.W.
Periodic finite element simulation of magnetisation dynamics
02.13
SPARGO, A.W., RIDLEY, P.H.W. & ROBERTS, G.W.
Geometric Integration of the Gilbert Equation
02.14 (revised as 04.19)
BROWN, R., MORRIS, I., SHRIMPTON, J. and WENSLEY, C.D.,
Graphs of morphisms of graphs
02.15
PORTER, T.,
Geometric aspects of multiagent systems
02.16
BOOTH, P.I.,
Mapping Spaces for Homotopy Theory
02.17
BOOTH, P.I.,
Cofibrations, Cohomology, Fibrations, Identifications, and Mapping Spaces
02.18
BROWN, R. & JANELIDZE, G.,
Galois theory and a new homotopy double groupoid of a map of spaces
02.19
LAMBE, L.A., LUCZAK, R. & NEHRBASS, J.W.
Symbolic computation in electromagnetic modeling
02.20
LAMBE, L.A. & SEILER, W.M.
Differential equations, Spencer cohomology, and computing resolutions
02.21
BROWN, R.
Multiple groupoids as a non commutative tool for
higher dimensional local-to-global problems
02.22
BROWN, R. & GLAZEBROOK, J.F.
Connections, local subgroupoids, and a holonomy
Lie groupoid of a line bundle gerbe
02.23
ARVASI, Z. & PORTER, T.,
Freeness conditions for crossed squares of commutative algebras
02.24
BROWN, R. & HIGGINS, P.J.
Cubical abelian groups with connections are equivalent to chain complexes
02.25
BROWN, R. & HIGGINS, P.J.
The fundamental groupoid of the quotient of a Hausdorff space by a
discontinuous action of a discrete group is the orbit groupoid
02.26
BROWN, R.
Crossed complexes and homotopy groupoids as non commutative tools for
higher dimensional local-to-global problems
02.27
AL-ZAIDAN, A.S.
Mathematical Modeling of Marine Environment Contamination
using Fuzzy Set Theory
02.28
ABAS, S.J.
Islamic patterns: the spark in Escher's genius
02.29
RIDLEY, P.H.W. & ROBERTS, G.W.
Variational approach to micromagnetics
02.30
RIDLEY, P.H.W. & ROBERTS, G.W.
Hybrid finite element/boundary integral methods
for micromagnetics
02.31
KUNCHEVA, L.I., SKURICHINA, M. & DUIN, R.P.W.,
An experimental study on diversity for
bagging and boosting with linear classifiers
02.32
KUNCHEVA, L.I.,
That elusive diversity in classifier ensembles
02.33
KUNCHEVA, L.I.,
Error bounds for aggressive and conservative AdaBoost
02.34
KELLENDONK, J. & LAWSON, M.V.,
Partial actions of groups
02.35
LAWSON, M.V., MARGOLIS, S. & STEINBERG, B.,
Expansions of inverse semigroups
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