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2001
Spatio-Temporal Models in Ecology: An Introduction to Integrodifference Equations, James A. Powell; Spatio-Temporal Models in Ecology: An Introduction to Integrodifference Equations
The Energetics of Bird Migration: An Applied Project in Optimization, K. A. Sullivan and James A. Powell; The Energetics of Bird Migration: An Applied Project in Optimization
Measuring and Modelling the Dispersal of Coccinella septempunctata (Coleoptera: Coccinellidae) in Alfalfa Fields, W. Van der Werf, E. W. Evans, and James A. Powell; European Journal of Entomology
2000
Group Invariant Solutions without Transversality, Ian M. Anderson, Mark E. Fels, and C. Torre; Communications in Mathematical Physics
Group Invariant Solutions Without Transversality, Ian M. Anderson, Mark E. Fels, and Charles G. Torre; Communications in Mathematical Physics
Direct and Indirect Parametrization of a LocalizedModel for the Mountain Pine Beetle – Lodgepole Pine System, Z. Biesinger, James A. Powell, B. Bentz, and J. Logan; Ecological Modelling
Evaluation of Translocation Criteria: Case Study With Trumpeter Swans (Cygnus buccinator), K. A. M. Engelhardt, V. L. Roy, James A. Powell, and J. A. Kadlec; Biological Conservation
Dispersal may enable persistence of fruit flies suffering from the Allee effect and scramble competition, R. Etienne, B. Wertheim, L. Hemerik, P. Schneider, and James A. Powell; Proceedings of the Dutch Entomological Society
Group Invariant Solutions in Mathematical Physics and Differential Geometry, Mark E. Fels; Group Invariant Solutions in Mathematical Physics and Differential Geometry
Group Invariant Solutions Without Transversality, Mark E. Fels; Group Invariant Solutions Without Transversality
Optimal trajectories for the short-distance foraging flights ofswans, James A. Powell and K. A. M. Engelhardt; Journal of Theoretical Biology
Seasonal Temperature Alone Can Synchronize LifeCycles, James A. Powell, J. Jenkins, J. A. Logan, and B. J. Bentz; Bulletin of Mathematical Biology
Mathematical elements ofattack risk analysis for mountain pine beetles, James A. Powell, B. Kennedy, P. White, B. Bentz, J. Logan, and D. Roberts; Journal of Theoretical Biology
Dispersal of Coccinella septempunctata in Utah alfalfa, W. Van der Werf, E. W. Evans, and James A. Powell; Proceedings of the Dutch Entomological Society
1999
Applications of Gauge Transformations to Invariant Variational Problems, Mark E. Fels; Applications of Gauge Transformations to Invariant Variational Problems
The Principle of Symmetric Criticality Without Transversality, Mark E. Fels; The Principle of Symmetric Criticality Without Transversality
Moving Coframes II. Regularization and Theoretical Foundations, Mark E. Fels and P. J. Olver; Acta. Appl. Math
1998
Moving Coframes I. A Practical Algorithm, Mark E. Fels and P. J. Olver; Acta. Appl. Math
Model analysis of the temporal evolution of spatialpatterns in mountain pine beetle outbreaks, J. Logan, P. White, B. Bentz, and James A. Powell; Theoretical Population Biology
Games to Teach Mathematical Modelling, James A. Powell, Jim S. Cangelosi, and Ann M. Harris; SIAM Review
Connecting a Chemotactic Model for Mass Attack to a RapidIntegro-Difference Emulation Strategy, James A. Powell, T. McMillen, and P. White; SIAM Journal of Applied Mathematics
Theoretical Analysis of "Switching" in a Localized Model for Mountain Pine Beetle Mass Attack, James A. Powell, J. Tams, B. Bentz, and J. Logan; Journal of Theoretical Biology
Phase Transition From Environmental to Dynamic Determinism in Mountain Pine Beetle Attack, P. White and James A. Powell; Bulletin of Mathematical Biology
Spatial Invasion of Pine Beetles Into Lodgepole Forests: A Numerical Approach, P. White and James A. Powell; SIAM Journal of Science Comp.
1997
Symmetry Reduction of Variational Bicomplexes and the Principle of Symmetric Criticality, Ian M. Anderson and Mark E. Fels; American Journal of Mathematics
Generalized Laplace Invariants and the Method of Darboux, Ian M. Anderson and Martin Juras; Duke Mathematical Journal
The Variational Bicomplex for Hyperbolic Second-Order Scalar Partial Differential Equations in the PlaneThe Variational Bicomplex for Second Order Partial Differential Equa-tions in the Plane, Ian M. Anderson and N. Kamran; Duke Mathematical Journal
The Inverse Problem in the Calculus of Variations, Mark E. Fels; The Inverse Problem in the Calculus of Variations
On Relative Invariants, Mark E. Fels and P. J. Olver; Mathematische Annalen
Model analysis of spatial patterns in mountain pine beetle outbreaks, J. A. Logan, P. White, B. Bentz, and James A. Powell; Model analysis of spatial patterns in mountain pine beetle outbreaks
Interactions Among Stomata in Response to Perturbations in Humidity, K. A. Mott, F. Denne, and James A. Powell; Plant, Cell and Environment
Conditional Stability of Front Solutions, James A. Powell; Journal of Mathematical Biology
Local consequences of a global model for mountain pine beetle massattack, James A. Powell and J. Rose; Dynamics and Stability of Systems
1996
Symmetries, Conservation Laws, and Variational Principles for VectorField Theories, Ian M. Anderson and J. Pohjanpelto; Proceedings of the Cambridge Philisophical Society
The Classification of Local Generalized Symmetries for the Einstein Equa- tions, Ian M. Anderson and C. Torre; Communications in Mathematical Physics
Asymptotic Conservation Laws in Classical Field Theory, Ian M. Anderson and Charles G. Torre; Physical Review Letters
Asymptotic Conservation Laws in Field Theory, Ian M. Anderson and Charles G. Torre; Physical Review Letters
Classification of Local Generalized Symmetries for the Vacuum Einstein Equations, Ian M. Anderson and Charles G. Torre; Communications in Mathematical Physics
Spatial and temporal attack dynamics of the mountain pinebeetle: Implications for Management, B. J. Bentz, J. A. Logan, and James A. Powell; Spatial and temporal attack dynamics of the mountain pinebeetle: Implications for Management
Spatial and Temporal Attack Dynamics of the MountainPine Beetle: Implications for Management, B. J. Bentz, J. A. Logan, and James A. Powell; Integrating Cultural Tactics into the Management ofBark Beetle and Reforestation Pests
Self-focusing and Self-dissipation: Strategies for Mountain Pine Beetle Survival, B. J. Bentz, James A. Powell, and J. A. Logan; Self-focusing and Self-dissipation: Strategies for Mountain Pine Beetle Survival
Spatial and temporal attack dynamics of the mountainpine beetle (Dendroctonus ponderosae) in lodgepole pine, B. J. Bentz, James A. Powell, and J. A. Logan; USDA/FS Research Note
The Inverse Problem of the Calculus of Variations for Scala Fourth Order Ordinary Differential Equations, Mark E. Fels; Trans. Amer. Math Soc.
Local projections for a global model of mountain pine beetleattacks, James A. Powell, J. A. Logan, and B. J. Bentz; Journal of Theoretical Biology
1995
Conservation Laws and the Variational Bicomplex for Second Order ScalarHyerbolic Equations in the Plane, Ian M. Anderson and N. Kamran; Acta Applicanda
La Cohomologie du complexe bi-gradu´e variationnel pour les ´equations paraboliques du deuxi´eme ordre dans le plan, Ian M. Anderson and N. Kamran; Comptes Rendus de l'Académie des Sciences de Paris
Infinite Dimensional Lie Algebra Cohomology and the Cohomology of In- variant Euler-Lagrange Complexes: A Prelimenary Report, Ian M. Anderson and J. Pohjanpelto; Proceedings of the Conference on Differential Geometry and its Applications
On the Cohomology of Invariant Variational Bicomplexes, Ian M. Anderson and J. Pohjanpelto; Acta Applicanda
Variational Principles for Differential Equations with Symmetries andConservation Laws II: Polynomial Equations, Ian M. Anderson and J. Pohjanpelto; Mathematische Annalen
Symmetry Reduction of Conservation Laws and Variational Principles, Mark E. Fels; Symmetry Reduction of Conservation Laws and Variational Principles
The Equivalence Problem for Systems of Second order Ordinary Differential Equations, Mark E. Fels; Proc. London Math Soc.
High-Energy and Multi-Peaked Solutions for a Nonlinear Neumann Problem With Critical Exponents, Zhi-Qiang Wang; Proceedings of the Royal Society of Edinburgh: Section A Mathematics
1994
Variational Principles for Differential Equations with Symmetries andConservation Laws I: Second Order Scalar Equations, Ian M. Anderson and J. Pohjanpelto; Mathematische Annalen
The Generalized Inverse Problem in the Calculus of Variations, Mark E. Fels; TheGeneralized Inverse Problem in the Calculus of Variations
Reflection of Localized Beams From a Nonlinear Absorbing Interface, James A. Powell, E. M. Wright, and J. V. Moloney; SIAM Journal of Applied Mathematics
1993
Internal, External and Generalized Symmetries, Ian M. Anderson, N. Kamran, and P. Olver; Advances in Mathematics
Symmetries of the Einstein Equations, Ian M. Anderson and C. Torre; Physical Review Letters
The Equivalence Problem for Systems of Second Order Ordinary Differential Equations, Mark E. Fels; The Equivalence Problem for Systems of Second Order Ordinary Differential Equations
Localized states in fluid convection and multi-photon lasers, James A. Powell and P. K. Jakobsen; Physica D
Beam Collapse as an Explanation for Anomalous Ocular Damage, James A. Powell, J. V. Moloney, A. C. Newell, and R. A. Albanese; JOSA B
1992
Introduction to the Variational Bicomplex, Ian M. Anderson; Contemporary Mathematics
The Inverse Problem in the Calculus of Variations for Ordinary Differen- tial Equations, Ian M. Anderson and G. Thompson; Memoirs of the AMS
Non-Generic Connections Corresponding to Front Solutions, James A. Powell and M. Tabor; Journal of Physics A
1991
Beam Collapse in the Human Eye: Numerical Model, James A. Powell; Beam Collapse in the Human Eye: Numerical Model
Competition between generic and nongeneric fronts inenvelope equations, James A. Powell, A. C. Newell, and C. K. R. T. Jones; Physical Review A
1990
Non-Factorizable Separable Systems and Higher-Order Symmetries of the Dirac Operator, Mark E. Fels and N. Kamran; Proc. R. Soc. Lond.
Systµemes s¶eparables non-factorisables et sym¶etries de dieuxiµeme ordre de l' op¶erateur de Dirac, Mark E. Fels and N. Kamran; Acad. Sci. Paris
Nearly real fronts in a Ginzburg-Landau equation, C. K. R. T. Jones, T. M. Kapitula, and James A. Powell; Proceedings of the Royal Society Edinburgh
Beam Collapse in the Human Eye, James A. Powell; Beam Collapse in the Human Eye
1989
Kerr-Schild Rides Again, Mark E. Fels and A. Held; General Relativity and Gravitation
Saddle-node bifurcation of slowly-varying, nonlinear travelling waves, James A. Powell and A. Bernoff; Saddle-node bifurcation of slowly-varying, nonlinear travelling waves
1988
Aspects of the Inverse Problem to the Calculus of Variations, Ian M. Anderson; ArchivumMathematicum
1987
The forward-in-time upstream advection scheme:extension to higher orders, C. Tremback, James A. Powell, W. Cotton, and R. Pielke; Monthly Weather Review
1986
Perturbations of Conservation Laws in Field Theories, Ian M. Anderson and J. Arms; Annals of Physics
1985
Determinantal Ideals and the Capelli Identities, Ian M. Anderson; Linear Algebra and its Applications
An Application of the c-Varieties Clustering Algorithm to Polygonal Curve, Ian M. Anderson and J. Bezdek; IEEE Transactions on Systems, Man, and Cybernetics
1984
Natural Variational Principles on Riemannian Structures, Ian M. Anderson; Annals of Mathematics
Curvature and Tangential Deflections of Discrete Arcs, Ian M. Anderson and J. Bezdek; IEEE Transactions on Pattern Analysis and Machine Intelligence
Variational Principles for Second-Order Quasi-Linear Scalar Equations, Ian M. Anderson and T. Duchamp; Journal of Differential Equations
1981
The Principle of Minimal Gravitational Coupling, Ian M. Anderson; Archive for Rational Mechanics and Analysis
1980
On the Existence of Global Variational Principles, Ian M. Anderson and T. Duchamp; American Journal of Mathematics
1979
On the Characterization of Energy-Momentum Tensors, Ian M. Anderson; General Relativity and Gravitation
1978
On the Structure of Divergence-Free Tensors, Ian M. Anderson; Journal of Mathematical Physics
Tensorial Euler-Lagrange Expressions and Conservation Laws, Ian M. Anderson; Aequationes Mathematicae
1976
The Uniqueness of the Neutrino Energy-Momentum Tensor and the Einstein- Weyl Equations, Ian M. Anderson; Topics in Differential Geometry
A Characterization of the Einstein Tensor in Terms of Spinors, Ian M. Anderson and D. Lovelock; Journal of Mathematical Physics
1974
The Neutrino Energy-Momentum Tensor and the Weyl Equations in Curved Space-Time, Ian M. Anderson; General Relativity and Gravitation
