H. Haslach

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Constitutive Models and Singularity Types for an Elastic Biaxially Loaded Rubber Sheet

Henry W. Haslach, H. Haslach, 2000 .

Solid-extracellular fluid interaction and damage in the mechanical response of rat brain tissue under confined compression.

R. Gullapalli, A. Hsieh, H. Haslach, 2014, Journal of the mechanical behavior of biomedical materials.

Transient solid-fluid interactions in rat brain tissue under combined translational shear and fixed compression.

A. Hsieh, H. Haslach, Lauren N Leahy, 2015, Journal of the mechanical behavior of biomedical materials.

Minor aortic injury may be at risk of progression from uncontrolled shear stress: An in-vitro model demonstrates aortic lesion expansion

T. Scalea, H. Haslach, B. Taylor, 2020, Trauma.

Influence of adsorbed moisture on the elastic post-buckling behavior of columns made of non-linear hydrophilic polymers

Henry W. Haslach, H. Haslach, 1992 .

A viscoelastic constitutive model for constant rate loading at different relative humidities

M. Pecht, H. Haslach, 1991 .

The Thermodynamic Relaxation Modulus as a Multi-Scale Bridge from the Atomic Level to the Bulk Material

H. Haslach, 2011 .

Time-frequency analyses of fluid–solid interaction under sinusoidal translational shear deformation of the viscoelastic rat cerebrum

H. Haslach, Lauren N Leahy, Lauren N. Leahy, 2018 .

A nonlinear dynamical mechanism for bruit generation by an intracranial saccular aneurysm

H. Haslach, 2002, Journal of mathematical biology.

Wind Energy: a Resource for a Human Mission to Mars

H. Haslach, 1989 .

Interstitial Fluid-Solid Interaction within Aneurysmal and Non-pathological Human Ascending Aortic Tissue under Translational Sinusoidal Shear Deformation.

H. Haslach, J. Rabin, Jenna M Gipple, 2020, Acta biomaterialia.

Comparison of aneurysmal and non‐pathologic human ascending aortic tissue in shear

H. Haslach, B. Taylor, J. Rabin, 2018, Clinical biomechanics.

The Influence of Medial Substructures on Rupture in Bovine Aortas

H. Haslach, P. Riley, Aviva Molotsky, 2011 .

A non-equilibrium model for rapid finite deformation of hydrated soft biological tissue in uniaxial confined compression

H. Haslach, 2014 .

A model for drying-induced microcompressions in paper: Buckling in the interfiber bonds

H. Haslach, 1996 .

Rupture mechanisms in circulatory system vascular tissue

H. Haslach, 2006 .

A non-equilibrium model for rapid finite deformation of hydrated soft biological tissue in uniaxial confined compression

H. Haslach, 2014, Acta Mechanica.

Solid – extracellular fl uid interaction and damage in the mechanical response of rat brain tissue under con fi ned compression

H. Haslach, Lauren N. Leahya, Peter Rileya, 2013 .

Maximum dissipation non-equilibrium thermodynamics and its geometric structure / Henry W. Haslach Jr.

H. Haslach, 2011 .

The Moisture and Rate-Dependent Mechanical Properties of Paper: A Review

H. Haslach, Henry W. Jr. Haslach, 2000 .

Bifurcations in the Generalized Energy Function

H. Haslach, 2011 .

Monitoring, Control System Development, and Experimental Validation for a Novel Extrapulmonary Respiratory Support Setup pdf

Hosam K. Fathy, Jin-Oh Hahn, Chandrasekhar Thamire, 2022, IEEE/ASME Transactions on Mechatronics.

Time-dependent mechanisms in fracture of paper

H. Haslach, 2009 .

The mechanics of moisture accelerated tensile creep in paper

H. Haslach, 1994 .

Maximum Dissipation Evolution Construction for Non-homogeneous Thermodynamic Systems

H. Haslach, 2011 .

Thermodynamically consistent, maximum dissipation, time-dependent models for non-equilibrium behavior

H. Haslach, 2009 .

Short History of Non-equilibrium Thermodynamics

H. Haslach, 2011 .

Thermostatics and Energy Methods

H. Haslach, 2011 .

Mechanical design failure models for buckling

A. Dasgupta, H. W. Haslach, A. Dasgupta, 1993 .

A maximum dissipation thermodynamic multi-scale model for the dynamic response of the arterial elastin–water system

H. Haslach, 2010 .

Rationale for a Modified Crutch Use Methodology for Individuals With Weak or Paralyzed Hip Abductor Muscles

H. Haslach, J. Borrelli, 2013 .

Time-frequency analyses of fluid–solid interaction under sinusoidal translational shear deformation of the viscoelastic rat cerebrum

H. Haslach, Lauren N. Leahy, 2017, Mechanics of Time-Dependent Materials.

Post-buckling behavior of columns with non-linear constitutive equations

Henry W. Haslach, H. Haslach, 1985 .

A non-equilibrium thermodynamic model for the crack propagation rate

H. Haslach, 2010 .

Dynamics of biological soft tissue and rubber: internally pressurized spherical membranes surrounded by a fluid

Jay D. Humphrey, Henry W. Haslach, J. Humphrey, 2004 .

Evolution Construction for Homogeneous Thermodynamic Systems

H. Haslach, 2011 .

Nonlinear Asymptotic Integration Algorithms for One-dimensional Autonomous Dissipative First-order Odes

K. P. Walker, A. Freed, H. Haslach, 1994 .

A non-equilibrium thermodynamic geometric structure for thermoviscoplasticity with maximum dissipation

H. Haslach, 2002 .

Interferometric stain measurement by arbitrarily configured surface-mounted, optical fibers

James S. Sirkis, H. Haslach, J. Sirkis, 1990 .

Compensation for Weak Hip Abductors in Gait Assisted by a Novel Crutch-Like Device

H. Haslach, J. Borrelli, 2010 .

Complete Phase-Strain Model for Structurally Embedded Interferometric Optical Fiber Sensors

James S. Sirkis, Henry W. Haslach, H. Haslach, 1990, Other Conferences.

Fracture mechanics of shear crack propagation and dissection in the healthy bovine descending aortic media.

H. Haslach, A. Siddiqui, Amanda Weerasooriya, 2017, Acta biomaterialia.

Crack Propagation and Its Shear Mechanisms in the Bovine Descending Aorta

H. Haslach, Parinaz Fathi, Lauren N. Leahy, 2015, Cardiovascular engineering and technology.

Nonlinear viscoelastic, thermodynamically consistent, models for biological soft tissue

H. Haslach, Henry W Haslach, 2005, Biomechanics and modeling in mechanobiology.

Electromagnetism and Joule Heating

H. Haslach, 2011 .

Influence of high deformation rate, brain region, transverse compression, and specimen size on rat brain shear stress morphology and magnitude.

H. Haslach, Jenna M Gipple, Lauren N. Leahy, 2017, Journal of the mechanical behavior of biomedical materials.

Deflections of isotropic thin-walled half toroidal sections in pure shear

H. Haslach, 1986 .

Crack Propagation and Its Shear Mechanisms in the Bovine Descending Aorta

H. Haslach, Parinaz Fathi, Lauren N. Leahy, 2015, Cardiovascular Engineering and Technology.