Faculty

Institution

Unit

Venue

Lisa D. Humphreys

Rhode Island College

Affiliations

Studies Of Department Of Psychology, Chemical Dependency And Addiction

NoneLisa D. Humphreys is currently serving as a Studies Psychology, Chemical Dependency And Addiction faculty at Rhode Island College.

Honors

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Experiences

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Education

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Lisa D. Humphreys

Rhode Island College

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nonlinear analysis engineering applied mathematics numerical analysis partial differential equations nonlinear systems boundary value problems nonlinear dynamics nonlinear mechanical system earth science planetary sciences stability dynamical systems mechanics differential equations computational science rational mechanic bridge engineering nonlinear phenomena nonlinear science numerical mathematics scientific computing nonlinear equations numerical method for partial differential equation suspension structure nonlinear resonance evolution equations oscillation theory periodic travelling wave existence theorem mountain pass solutions mechanical model low-periodic shaking unexpected responses nonlinear spring equation

Notable Scholarly Works

Notable Federal Grants

Collaborators

High Frequency Shaking Induced by Low Frequency Forcing: Periodic Oscillations in a Spring–Cable System. Nonlinear Analysis Real World Applications (2010)

nonlinear resonancenonlinear analysisnonlinear systemsstability

Using a Gradient Vector to Find Multiple Periodic Oscillations in Suspension Bridge Models. College Mathematics Journal (2005)

numerical analysisoscillation theoryengineeringapplied mathematicsboundary value problemsevolution equationsnonlinear mechanical systemperiodic travelling wavenumerical mathematicspartial differential equationsdynamical systemsnonlinear dynamicsdifferential equationsmechanicsnonlinear analysis

When a Mechanical Model Goes Nonlinear: Unexpected Responses to Low-Periodic Shaking. American Mathematical Monthly (2005)

Lisa D. HumphreysP. Joseph McKenna

nonlinear systemsmechanical modelnonlinear mechanical systemunexpected responsesnonlinear dynamicsnonlinear sciencelow-periodic shakingnonlinear phenomenamechanical engineeringnonlinear analysis

Mountain Pass Solutions for a System of Partial Differential Equations: An Existence Theorem With Computational Results. Nonlinear Analysis (2000)

S. HillL.D. Humphreys

applied mathematicsmountain pass solutionsearth scienceexistence theoremplanetary sciencesnonlinear analysis

Numerical Mountain Pass Periodic Solutions of a Nonlinear Spring Equation. Computers & Mathematics with Applications (1998)

S. HillL.D. Humphreys

numerical analysisscientific computingengineeringapplied mathematicscomputer sciencenonlinear spring equationcomputational science

Numerical Mountain Pass Solutions of a Suspension Bridge Equation. Nonlinear Analysis (1997)

numerical analysisengineeringrational mechanicpartial differential equationsnumerical method for partial differential equationsuspension structurenonlinear equationsbridge engineeringboundary value problemsnonlinear analysis

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Lisa D. Humphreys

Rhode Island College

Affiliations

Studies Of Department Of Psychology, Chemical Dependency And Addiction

NoneLisa D. Humphreys is currently serving as a Studies Psychology, Chemical Dependency And Addiction faculty at Rhode Island College.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

Lisa D. Humphreys

Rhode Island College

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

High Frequency Shaking Induced by Low Frequency Forcing: Periodic Oscillations in a Spring–Cable System. Nonlinear Analysis Real World Applications (2010)

nonlinear resonancenonlinear analysisnonlinear systemsstability

Using a Gradient Vector to Find Multiple Periodic Oscillations in Suspension Bridge Models. College Mathematics Journal (2005)

When a Mechanical Model Goes Nonlinear: Unexpected Responses to Low-Periodic Shaking. American Mathematical Monthly (2005)

Lisa D. HumphreysP. Joseph McKenna

nonlinear systemsmechanical modelnonlinear mechanical systemunexpected responsesnonlinear dynamicsnonlinear sciencelow-periodic shakingnonlinear phenomenamechanical engineeringnonlinear analysis

Mountain Pass Solutions for a System of Partial Differential Equations: An Existence Theorem With Computational Results. Nonlinear Analysis (2000)

S. HillL.D. Humphreys

applied mathematicsmountain pass solutionsearth scienceexistence theoremplanetary sciencesnonlinear analysis

Numerical Mountain Pass Periodic Solutions of a Nonlinear Spring Equation. Computers & Mathematics with Applications (1998)

S. HillL.D. Humphreys

numerical analysisscientific computingengineeringapplied mathematicscomputer sciencenonlinear spring equationcomputational science

Numerical Mountain Pass Solutions of a Suspension Bridge Equation. Nonlinear Analysis (1997)

1
10 / page