P. Olver

Guillermo Sapiro, Allen R. Tannenbaum, Peter J. Olver, 1996, Proceedings CVPR IEEE Computer Society Conference on Computer Vision and Pattern Recognition.

Affine Geometry, Curve Flows, and Invariant Numerical Approximations

P. Olver, E. Calabi, A. Tannenbaum, 1996 .

Affine invariant edge maps and active contours

P. Olver, G. Sapiro, A. Tannenbaum, 1995 .

A ne Invariant Edge Maps and Active Contours

P. Olver, 1995 .

Well-posedness and Blow-up Solutions for an Integrable Nonlinearly Dispersive Model Wave Equation

P. Olver, Yi A. Li, 2000 .

Aane Invariant Detection: Edge Maps, Anisotropic Diiusion, and Active Contours

P. Olver, G. Sapiro, 1999 .

Affine Invariant Detection: Edge Maps, Anisotropic Diffusion, and Active Contours

P. Olver, G. Sapiro, A. Tannenbaum, 1999 .

Moving frames

P. Olver, 2003, J. Symb. Comput..

Invariant submanifold flows

P. Olver, 2008 .

Feature Matching and Heat Flow in Centro-Affine Geometry

P. Olver, C. Qu, Yun Yang, 2020, 2003.13842.

Solitons in Physics, Mathematics, and Nonlinear Optics

Ima Program on Nonlinear Waves, D. Sattinger, P. Olver, 1990 .

Representations and Invariants

P. Olver, 1999 .

Moving Coframes: I. A Practical Algorithm

P. Olver, M. Fels, 1998 .

Moving Coframes: II. Regularization and Theoretical Foundations

P. Olver, M. Fels, 1999 .

Lie algebras of vector fields in the real plane

P. Olver, A. González-López, N. Kamran, 1992 .

Geometric Integration via Multi-space

Peter J. Olver, Pilwon Kim, P. Olver, 2022 .

A G ] 7 J an 2 02 0 Two Hilbert schemes in computer vision

T. Pajdla, R. Hartley, P. Olver, 2020 .

Projective Invariants of Images

P. Olver, 2020 .

Revivals and fractalisation in the linear free space Schrödinger equation

P. Olver, N. Sheils, David A. Smith, 2018, Quarterly of Applied Mathematics.

Complex Analysis and Conformal Mapping

Peter J. Olver, P. Olver, 2015 .

HAMLTONIAN PERTURBATION THEORY AND WATER WAVES

P. Olver, Peter Olver, 1984 .

Bäcklund transformations for tri-Hamiltonian dual structures of multi-component integrable systems

P. Olver, C. Qu, Jing Kang, 2017 .

Dispersion of discontinuous periodic waves

Peter J. Olver, Gong Chen, P. Olver, 2013, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences.

Hamiltonian structure, symmetries and conservation laws for water waves

T. Brooke Benjamin, Peter J. Olver, P. Olver, 1982, Journal of Fluid Mechanics.

Hamiltonian and non-Hamiltonian models for water waves

Peter J. Olver, P. Olver, 1984 .

Invariant Euler–Lagrange Equations and the Invariant Variational Bicomplex

Irina A. Kogan, Peter J. Olver, P. Olver, 2003 .

OnMultivariate Interpolation

Peter J. Olver, P. Olver, 2003 .

Affine invariant gradient flows

P. Olver, G. Sapiro, A. Tannenbaum, 1996 .

Invariants of Finite and Discrete Group Actions via Moving Frames

P. Olver, 2023, Bulletin of the Iranian Mathematical Society.

The Invariant Variational Bicomplex

Irina A. Kogan, Peter J. Olver, P. Olver, 1993 .

Maurer–Cartan forms and the structure of Lie pseudo-groups

P. Olver, J. Pohjanpelto, 2005 .

An Introduction to Moving Frames

P. Olver, 2004 .

Differential Invariants for Lie Pseudo-groups

P. Olver, J. Pohjanpelto, 2007 .

Pseudo-Groups, Moving Frames, and Differential Invariants

P. Olver, J. Pohjanpelto, 2008 .

Internal, External, and Generalized Symmetries

Peter J. Olver, Niky Kamran, P. Olver, 1993 .

The Canonical Contact Form

P. Olver, 2002 .

Dispersive Fractalization in Fermi – Pasta – Ulam Lattices I . The Linear Regime

P. Olver, 2018 .

Solitary waves in the critical surface-tension model

P. Olver, Yi A. Li, B. Gunney, 1999 .

Classification of invariant wave equations

P. Olver, R. H. Heredero, 1996 .

Se p 20 03 Connections for general group actions

P. Olver, D. Lewis, N. Nigam, 2008 .

Connections for general group actions

P. Olver, D. Lewis, N. Nigam, 2003, math/0309234.

A nonlinear Hamiltonian structure for the Euler equations

Peter J. Olver, P. Olver, 1982 .

Equivalence of differential operators

Peter J. Olver, Niky Kamran, P. Olver, 1989 .

New quasi-exactly solvable Hamiltonians in two dimensions

P. Olver, A. González-López, N. Kamran, 1994 .

Lie algebras of differential operators in two complex variables

P. Olver, A. González-López, N. Kamran, 1992 .

Quasi-exactly solvable Lie algebras of differential operators in two complex variables

P. Olver, A. González-López, N. Kamran, 1991 .

Joint differential invariants of binary and ternary forms

P. Olver, G. Polat, 2020 .

Normal Forms for Submanifolds Under Group Actions

P. Olver, 2018 .

Recursive Moving Frames for Lie Pseudo-Groups

P. Olver, F. Valiquette, 2018 .

Differential Invariant Algebras

P. Olver, 2009 .

Differential invariants of surfaces

P. Olver, 2009 .

Improving Zooarchaeological Methods for Classifying Fragmented Faunal Remains Using Differential Geometric Methods and Machine Learning

Jeff Calder, Peter J. Olver, Katrina Yezzi-Woodley, 2019 .

Maple Packages and Java Applets

Endre Süli, Felipe Cucker, Ronald A. DeVore, 2004 .

Symmetries of Polynomials

Irina Berchenko, Peter J. Olver, P. Olver, 2000, J. Symb. Comput..

Symmetries and Differential Equations (G. W. Bluman and S. Kumei)

Peter J. Olver, P. Olver, 1990, SIAM Rev..

Symmetry and the Chazy Equation

Peter J. Olver, Peter A. Clarkson, P. Olver, 1996 .

Using machine learning on new feature sets extracted from 3D models of broken animal bones to classify fragments according to break agent

P. Olver, J. Calder, M. Tappen, 2022, ArXiv.

Points of constancy of the periodic linearized Korteweg–deVries equation

P. Olver, Efstratios Tsatis, 2018, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences.

The Batch Artifact Scanning Protocol: A new method using computed tomography (CT) to rapidly create three-dimensional models of objects from large collections en masse

P. Olver, J. Calder, K. Yezzi-Woodley, 2022, ArXiv.

Normalizability of One-dimension al Quasi-exactly Solvable Schrόdinger Operators

P. Olver, N. Kamran, Artemio González-Lόpez, 1993 .

Invariant Variational Problems and Invariant Flows via Moving Frames

P. Olver, 2007 .

The symmetry groupoid and weighted signature of a geometric object

P. Olver, 2016 .

Use and Misuse of Machine Learning in Anthropology

P. Olver, J. Calder, G. Tostevin, 2022, IEEE BITS the Information Theory Magazine.

Recent Advances in the Theory and Application of Lie Pseudo‐Groups

P. Olver, 2010 .

Lie Algebras of Differential Operators and Partial Integrability

Canada., Minneapolis, Madrid, 1996, hep-th/9603139.

Symmetry, Integrability and Geometry: Methods and Applications On the Structure of Lie Pseudo-Groups ⋆

P. Olver, F. Valiquette, J. Pohjanpelto, 2022 .

Topology for Computing (Cambridge Monographs on Applied and Computational Mathematics)

Afra J. Zomorodian, E. J. Hinch, A. Iserles, 2005 .

Liouville correspondences between multicomponent integrable hierarchies

P. Olver, C. Qu, Jing Kang, 2018, Theoretical and Mathematical Physics.

Hamiltonian Methods for Evolution Equations

P. Olver, 1986 .

PROLONGED ANALYTIC CONNECTED GROUP ACTIONS ARE GENERICALLY FREE

P. Olver, S. Adams, 2017, Transformation Groups.

Liouville Correspondence Between the Modified KdV Hierarchy and Its Dual Integrable Hierarchy

P. Olver, C. Qu, Jing Kang, 2015, Journal of Nonlinear Science.

Wave-Breaking and Peakons for a Modified Camassa–Holm Equation

P. Olver, Yue Liu, Guilong Gui, 2012, Communications in Mathematical Physics.

A Quasi-Exactly Solvable Travel Guide

P. Olver, 2011 .

On the equation grad f = M grad g

P. Olver, J. Jodeit, 1990, Proceedings of the Royal Society of Edinburgh: Section A Mathematics.

Quantization of BiHamiltonian Systems

Peter J. Olver, David J. Kaup, P. Olver, 1989 .

Invariants of objects and their images under surjective maps

P. Olver, I. Kogan, 2015, Lobachevskii Journal of Mathematics.

A ne Invariant Edge Maps and Active Contours

P. Olver, 1995 .

Symmetries and Integrability of Difference Equations

Peter J. Olver, Decio Levi, Pavel Winternitz, 1999 .

A nonlinear differential operator series that commutes with any function

P. Olver, 1992 .

Introduction to the Calculus of Variations

P. Olver, 2014 .

Recursive Moving Frames for Lie Pseudo-Groups

P. Olver, F. Valiquette, 2018, Results in Mathematics.

Invariants of objects and their images under surjective maps

Irina A. Kogan, Peter J. Olver, P. Olver, 2015, ArXiv.

Modern Developments in the Theory and Applications of Moving Frames

Peter J. Olver, P. Olver, 2015 .

Recursive Moving Frames

P. Olver, 2011 .

Transvectants, Modular Forms, and the Heisenberg Algebra

Jan A. Sanders, Peter J. Olver, P. Olver, 2000, Adv. Appl. Math..

A geometric snake model for segmentation of medical imagery

Anthony J. Yezzi, Allen R. Tannenbaum, Arun Kumar, 1997, IEEE Transactions on Medical Imaging.

The virtual goniometer: demonstrating a new method for measuring angles on archaeological materials using fragmentary bone

P. Olver, J. Calder, M. Tappen, 2021, Archaeological and Anthropological Sciences.

The virtual goniometer: demonstrating a new method for measuring angles on archaeological materials using fragmentary bone

P. Olver, J. Calder, M. Tappen, 2021, Archaeological and Anthropological Sciences.

Nonlocal Symmetries and Ghosts

Peter J. Olver, P. Olver, 2004 .

Hamiltonian structures for systems of hyperbolic conservation laws

P. Olver, Y. Nutku, 1988 .

Liouville Correspondence Between the Modified KdV Hierarchy and Its Dual Integrable Hierarchy

Jing Kang, Peter J. Olver, Xiaochuan Liu, 2016, J. Nonlinear Sci..

Symmetry Groups of Differential Equations

Peter J. Olver, P. Olver, 1986 .

Non-abelian integrable systems of the derivative nonlinear Schrödinger type

P. Olver, V. Sokolov, 1998 .

Integrable Evolution Equations on Associative Algebras

Peter J. Olver, Vladimir V. Sokolov, P. Olver, 1998 .

Wave-Breaking and Peakons for a Modified Camassa–Holm Equation

Peter J. Olver, Changzheng Qu, Guilong Gui, 2013 .

Non-analytic solutions of nonlinear wave models

P. Olver, P. Rosenau, Yi A. Li, 1998 .

Orbital stability of peakons for a generalization of the modified Camassa–Holm equation

P. Olver, C. Qu, Xiaochuan Liu, 2014 .

Evolution equations possessing infinitely many symmetries

Peter J. Olver, P. Olver, 1977 .

Definitions and Predictions of Integrability for Difference Equations

P. Olver, J. Hietarinta, D. Levi, 2011 .

Symmetry groups and group invariant solutions of partial differential equations

P. Olver, 1979 .

Classification of Integrable One‐Component Systems on Associative Algebras

P. Olver, Jing Ping Wang, 2000 .

Classification of Symmetry-Integrable evolution equations.

P. Olver, J. Sanders, Jing Ping Wang, 1999 .

Nonclassical And Conditional Symmetries

P. Olver, E. M. Vorob’ev, 1996 .

Internal Symmetries of Differential Equations

P. Olver, I. Anderson, N. Kamran, 1993 .

Equi-affine differential invariants for invariant feature point detection pdf

Allen R. Tannenbaum, Peter J. Olver, Stanley L. Tuznik, 2018, European Journal of Applied Mathematics.

Dispersive fractalisation in linear and nonlinear Fermi–Pasta–Ulam–Tsingou lattices

P. Olver, A. Stern, 2020, European Journal of Applied Mathematics.

Topics in Fourier Analysis: DFT & FFT, Wavelets, Laplace Transform

P. Olver, 2015 .

Vector Calculus in Two Dimensions

P. Olver, 2013 .

Vector Calculus in Three Dimensions

P. Olver, 2013 .

Dispersive Quantization

Peter J. Olver, P. Olver, 2010, Am. Math. Mon..

Differential Invariant Signatures and Flows in Computer Vision: A Symmetry Group Approach

Guillermo Sapiro, Allen R. Tannenbaum, Peter J. Olver, 1994, Geometry-Driven Diffusion in Computer Vision.

Symmetry-based analytical solutions to the χ^{(2)} nonlinear directional coupler.

P. Olver, N. Belabas, D. Barral, 2019, Physical review. E.

Normal forms, moving frames, and differential invariants for nondegenerate hypersurfaces in C^2

P. Olver, F. Valiquette, M. Sabzevari, 2022, 2202.12869.

On the commutator of C∞-symmetries and the reduction of Euler–Lagrange equations

P. Olver, A. Ruiz, C. Muriel, 2018 .

PROLONGED ANALYTIC CONNECTED GROUP ACTIONS ARE GENERICALLY FREE

P. Olver, S. Adams, 2018 .

Direct reduction and differential constraints

Peter J. Olver, P. Olver, 1994, Proceedings of the Royal Society of London. Series A: Mathematical and Physical Sciences.

The construction of special solutions to partial differential equations

Peter J. Olver, Philip Rosenau, P. Olver, 1986 .

The Connection between Partial Differential Equations Soluble by Inverse Scattering and Ordinary Differential Equations of Painlevé Type

P. Olver, J. McLeod, 1983 .

Symmetry and explicit solutions of partial differential equations

P. Olver, 1992 .

Group-invariant solutions of differential equations

Peter J. Olver, Philip Rosenau, P. Olver, 1987 .

Convergence of solitary-wave solutions in a perturbed bi-Hamiltonian dynamical system: II. Complex analytic behavior and convergence to non-analytic solutions

Peter J. Olver, Yi A. Li, P. Olver, 1997 .

A Plethora of Integrable Bi-Hamiltonian Equations

P. Olver, A. Fokas, P. Rosenau, 1997 .

Convergence of solitary-wave solutions in a perturbed bi-Hamiltonian dynamical system

Peter J. Olver, Yi A. Li, P. Olver, 1996 .

Integrability of Klein Gordon equations

Peter J. Olver, Alfred Ramani, Peter A. Clarkson, 1986 .

Liouville correspondences for integrable hierarchies

P. Olver, C. Qu, Jing Kang, 2021 .

THE STUDY OF INTEGRABLE HIERARCHIES IN TERMS OF LIOUVILLE CORRESPONDENCES

P. Olver, C. Qu, Jing Kang, 2020 .

Normalizability of one-dimensional quasi-exactly solvable Schrödinger operators

Peter J. Olver, Niky Kamran, P. Olver, 1993 .

Lie algebras of differential operators and Lie-algebraic potentials

Peter J. Olver, Niky Kamran, P. Olver, 1990 .

Group Theory and Numerical Analysis

P. Olver, G. Quispel, A. Iserles, 2005 .

North-Holland 307

P. Olver, 2001 .

On formal integrability of evolution equations and local geometry of surfaces

P. Olver, E. Reyes, M. V. Foursov, 2001 .

Euler operators and conservation laws of the BBM equation

Peter J. Olver, P. Olver, 1979, Mathematical Proceedings of the Cambridge Philosophical Society.

Algebraic Aspects of Darboux Transformations, Quantum Integrable Systems and Supersymmetric Quantum Mechanics

P. Olver, N. Kamran, F. Finkel, 2012 .

Invariant modules and the reduction of nonlinear partial differential equations to dynamical systems

Peter J. Olver, Robert Milson, Niky Kamran, 1999, solv-int/9904014.

Real Lie algebras of differential operators and quasi-exactly solvable potentials

P. Olver, N. Kamran, Artemio González-Lόpez, 1996, Philosophical Transactions of the Royal Society of London. Series A: Mathematical, Physical and Engineering Sciences.

New revival phenomena for linear integro–differential equations

P. Olver, L. Boulton, B. Pelloni, 2020, Studies in Applied Mathematics.

Equivalence of higher-order Lagrangians. III. New invariant differential equations

P. Olver, N. Kamran, 1992 .

Equivalence problems for first order Lagrangians on the line

Peter J. Olver, Niky Kamran, P. Olver, 1989 .

Equivalence of Higher Order Lagrangians I. Formulation and Reduction

P. Olver, N. Kamran, 1989 .

Classical invariant theory, by Peter Olver, London Mathematical Society Student

P. Olver, 2001 .

Invariant Theory, Equivalence Problems, and the Calculus of Variations

Peter J. Olver, P. Olver, 1989 .

Classical invariant theory and the equivalence problem for particle Lagrangians

P. Olver, 1990 .

Variational C∞-symmetries and Euler–Lagrange equations

Peter J. Olver, C. Muriel, J. L. Romero, 2006 .

Maurer–Cartan equations for Lie symmetry pseudogroups of differential equations

Peter J. Olver, Juha Pohjanpelto, Jeongoo Cheh, 2005 .

Poisson structures for geometric curve flows in semi-simple homogeneous spaces

P. Olver, G. Marí Beffa, 2010 .

Relative and Absolute Differential Invariants for Conformal Curves

Peter J. Olver, P. Olver, G. M. Beffa, 2002 .

Multi‐Hamiltonian structure of the Born–Infeld equation

P. Olver, Metin Arik, J. Verosky, 1989 .

On the Hamiltonian structure of evolution equations

Peter J. Olver, P. Olver, 1980, Mathematical Proceedings of the Cambridge Philosophical Society.

Emmy Noether’s enduring legacy in symmetry

P. Olver, 2018 .

Joint Invariant Signatures

Peter J. Olver, P. Olver, 2001, Found. Comput. Math..

Foundations of Computational Mathematics: Moving frames — in geometry, algebra, computer vision, and numerical analysis

P. J. Olver, P. Olver, 2001 .

Moving Frames for Lie Pseudo–Groups

Peter J. Olver, Juha Pohjanpelto, P. Olver, 2008, Canadian Journal of Mathematics.

Geometric Foundations of Numerical Algorithms and Symmetry

Peter J. Olver, P. Olver, 2001, Applicable Algebra in Engineering, Communication and Computing.

Moving Frames and Coframes

P. Olver, M. Fels, 2001 .

Moving Frames for Pseudo-Groups. I. The Maurer-Cartan Forms

Peter J. Olver, Juha Pohjanpelto, P. Olver, 2003 .

Equivalence of higher‐order Lagrangians. II. The Cartan form for particle Lagrangians

P. Olver, N. Kamran, L. Hsu, 1989 .

2 Quasi-Exactly Solvable Schr

Canada., Minneapolis, Madrid, 2007 .

Moving Frames for Pseudo-Groups. II. Differential Invariants for Submanifolds

Peter J. Olver, Juha Pohjanpelto, P. Olver, 2003 .

Canonical Forms and Conservation Laws in Linear Elastostatics

P. Olver, G. Hatfield, 1998 .

On a Diffeological Group Realization of Certain Generalized Symmetrizable Kac-Moody Lie Algebras

P. Olver, 2003 .

Continuous Maps from Spheres Converging to Boundaries of Convex Hulls

Peter J. Olver, Joseph Malkoun, P. Olver, 2020, Forum of Mathematics, Sigma.

THE CONNECTIONBETWEEN PARTIALDIFFERENTIAL EQUATIONS SOLUBLEBY INVERSE SCATTERING AND ORDINARY DIFFERENTIALEQUATIONS OF PAINLEVl TYPE

P. Olver, J. McLeod, 1983 .

Dissipative decomposition of ordinary differential equations

P. Olver, Chehrzad Shakiban, 1988, Proceedings of the Royal Society of Edinburgh: Section A Mathematics.

Invariant theory and differential equations

Peter J. Olver, P. Olver, 1987 .

Conservation laws in elasticity

P. Olver, 1984 .

Conservation laws in elasticity

P. Olver, 1984 .

Conservation laws and null divergences

Peter J. Olver, P. Olver, 1983, Mathematical Proceedings of the Cambridge Philosophical Society.

Hyperjacobians, determinantal ideals and weak solutions to variational problems

P. Olver, 1983, Proceedings of the Royal Society of Edinburgh: Section A Mathematics.

Weak continuity and variational problems of arbitrary order

J. C. Currie, Peter J. Olver, John M. Ball, 1981 .

XVIII International Fall Workshop on Geometry and Physics

P. Olver, P. Facchi, 2009 .

Conservation laws in elasticity. III. Planar linear anisotropic elastostatics

P. Olver, 1988 .

On the blow-up of solutions to the integrable modified Camassa–Holm equation

Peter J. Olver, Changzheng Qu, Yue Liu, 2014 .

Graph theory and classical invariant theory

P. Olver, Chehrzad Shakiban, 1989 .

Differential and Numerically Invariant Signature Curves Applied to Object Recognition

Steven Haker, Allen R. Tannenbaum, Peter J. Olver, 1998, International Journal of Computer Vision.

Moving frames and joint differential invariants

P. Olver, Peter J Olver, 1999 .

Moving Frame Derivation of the Fundamental Equi-Affine Differential Invariants for Level Set Functions

Peter J. Olver, P. Olver, 2015 .

Affine invariant surface evolutions for 3D image segmentation

Guillermo Sapiro, Peter J. Olver, Yogesh Rathi, 2006, Electronic Imaging.

Invariant Geometric Evolutions of Surfaces and Volumetric Smoothing

Guillermo Sapiro, Allen R. Tannenbaum, Peter J. Olver, 1997, SIAM J. Appl. Math..

Gradient flows and geometric active contour models

Anthony J. Yezzi, Allen R. Tannenbaum, Arun Kumar, 1995, Proceedings of IEEE International Conference on Computer Vision.

Canonical forms and integrability of bi-Hamiltonian systems

P. Olver, 1990 .

Active contours for visual tracking: a geometric gradient based approach

Anthony Yezzi, Allen Tannenbaum, Peter J. Olver, 1995, Proceedings of 1995 34th IEEE Conference on Decision and Control.

Geodesic flow and two (super) component analog of the Camassa-Holm equation

P. Olver, P. Guha, 2006, nlin/0605041.

The n Body Matrix and Its Determinant

Peter J. Olver, Darij Grinberg, P. Olver, 2018, SIAM J. Appl. Algebra Geom..

Conservation laws of free boundary problems and the classification of conservation laws for water waves

P. Olver, 1983 .

Motion and Continuity

P. Olver, 2022, The Mathematical Intelligencer.

Nonlinear Ordinary Differential Equations

P. Olver, 2022 .

A Survey of Moving Frames

Peter J. Olver, P. Olver, 2004, IWMM/GIAE.

Moving frames

Peter J. Olver, P. Olver, 2003, J. Symb. Comput..

Automatic Solution of Jigsaw Puzzles

P. Olver, D. Hoff, 2014, Journal of Mathematical Imaging and Vision.

Equivalence and the Cartan form

P. Olver, 1993 .

Extensions of Invariant Signatures for Object Recognition

Peter J. Olver, Daniel J. Hoff, P. Olver, 2012, Journal of Mathematical Imaging and Vision.

Moving frames and singularities of prolonged group actions

Peter J. Olver, P. Olver, 2000 .

Normal forms, moving frames, and differential invariants for nondegenerate hypersurfaces in C^2

P. Olver, F. Valiquette, M. Sabzevari, 2022, 2202.12869.

Computation of Circular Area and Spherical Volume Invariants via Boundary Integrals

Jeff Calder, Peter J. Olver, Chehrzad Shakiban, 2019, SIAM J. Imaging Sci..

Automatic Reassembly of Three-Dimensional Jigsaw Puzzles

Peter J. Olver, Chehrzad Shakiban, Ryan Slechta, 2016, Int. J. Image Graph..

Invariant histograms and signatures for object recognition, symmetry detection, and jigsaw puzzle assembly

P. Olver, 2015 .

Differential invariant algebras of Lie pseudo-groups

Peter J. Olver, Juha Pohjanpelto, P. Olver, 2009 .

The Absolute Value of Functions

P. Olver, R. Raphael, 2000 .

Moving frames and differential invariants in centro-affine geometry

Peter J. Olver, P. Olver, 2010 .

The Virtual Goniometer: A new method for measuring angles on 3D models of fragmentary bone and lithics pdf

Jeff Calder, Katrina Yezzi-Woodley, Peter J. Olver, 2020, ArXiv.

Nonlinear systems

H. Khalil, P. Olver, J. Geromel, 2020, Student Solution Manual for Differential Equations: Techniques, Theory, and Applications.

Numerical simulation of nonlinear dispersive quantization

Peter J. Olver, Gong Chen, P. Olver, 2013 .

Introduction to Partial Differential Equations

Peter J. Olver, P. Olver, 2014 .

Pohozhaev and Morawetz Identities in Elastostatics and Elastodynamics

P. Olver, Y. Bozhkov, 2011, 1106.1495.

Symmetry, Integrability and Geometry: Methods and Applications Pohozhaev Identities and Non-existence Results in Elastostatics and Elastodynamics

P. Olver, Y. Bozhkov, 2011 .

Introduction to Partial Differential Equations

P. Olver, D. Arrigo, 2007 .

Algorithms for Differential Invariants of Symmetry Groups of Differential Equations

Peter J. Olver, Juha Pohjanpelto, Jeongoo Cheh, 2008, Found. Comput. Math..

Differential invariants of equi-affine surfaces

P. Olver, 2007 .

Tri-Hamiltonian duality between solitons and solitary-wave solutions having compact support.

P. Olver, P. Rosenau, Rosenau, 1996, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.

Conservation Laws in Elasticity II . Linear Homogeneous Isotropic Elastostatics

P. Olver, 1984 .

Group Theoritic Classification of Conservation Laws in Elasticity

P. Olver, 1983 .

Nonlinear Ordinary Differential Equations

P. Olver, 1988, The Mathematical Gazette.

Orthogonal Bases and the QRAlgorithm

P. Olver, 2008 .

Review: W. I. Fushchich and A. G. Nikitin, Symmetries of Maxwell's equations

P. Olver, 1988 .

Liouville Correspondences between Integrable Hierarchies

P. Olver, C. Qu, Jing Kang, 2017, 1702.01227.

Variational integrators for hamiltonizable nonholonomic systems

Anthony M. Bloch, Peter J. Olver, Oscar E. Fernandez, 2012 .

Canonical elastic moduli

P. Olver, 1988 .

REGULARITY OF PSEUDOGROUP ORBITS

Peter J. Olver, Juha Pohjanpelto, P. Olver, 2005 .

New Revival Phenomena for Bidirectional Dispersive Hyperbolic Equations

P. Olver, C. Qu, Jing Kang, 2023, 2309.14890.

Diierential Invariants

P. Olver, 1993 .

On relative invariants

P. Olver, M. Fels, 1997 .

The structure of null Lagrangians

Peter J. Olver, Jeyabal Sivaloganathan, P. Olver, 1988 .

The equivalence problem and canonical forms for quadratic Lagrangians

P. Olver, 1988 .

The Inverse Problem for Invariant Lagrangians on a Lie Group

P. Olver, 2008 .

Differential invariants for parametrized projective surfaces

Peter J. Olver, Gloria Marí Beffa, P. Olver, 1999 .

Diierential Invariants

P. Olver, 1995 .

Equivariant Moving Frames for Euclidean Surfaces

P. Olver, 2016 .

Rough Draft — 6 / 14 / 05 — Do Not Distribute On the Algebra of Differential Invariants of a Lie Pseudo – Group

P. Olver, 2005 .

Normal Forms, Moving Frames, and Differential Invariants for Nondegenerate Hypersurfaces in $${\mathbb {C}}^2$$ C 2

P. Olver, F. Valiquette, M. Sabzevari, 2022, The Journal of Geometric Analysis.

Differential Invariants of Conformal and Projective Surfaces

Evelyne Hubert, Peter J. Olver, P. Olver, 2007, 0710.0519.

Divergence Invariant Variational Problems

P. Olver, 2020 .

Pseudo-Stabilization of Prolonged Group Actions I. The Order Zero Case

P. Olver, 1997 .

LOCAL SYMPLECTIC INVARIANTS FOR CURVES

P. Olver, N. Kamran, K. Tenenblat, 2009 .

Lie completion of pseudo-groups

P. Olver, V. Itskov, F. Valiquette, 2011 .

Persistence of freeness for Lie pseudogroup actions

Juha Pohjanpelto, P. Olver, Peter Olver, 2009, 0912.4501.

Generating differential invariants

Peter J. Olver, P. Olver, 2007 .

Applied linear algebra

Peter J. Olver, Chehrzad Shakiban, P. Olver, 2018 .

Ghost Symmetries

P. Olver, J. Sanders, Jing Ping Wang, 2002 .