Results 241 to 250 of about 341,597 (301)

Tuning Mechanical and Self-Healing Properties Using Multivalent Crosslinking. [PDF]

Macromolecules
Ajjagola S, Smith AK, Konkolewicz D, Zanjani MB.   +3 more
europepmc   +1 more source

Dynamic granular hydrogels to assess pancreatic cancer cell fate.

Biomater Sci
Frahm E, Lin CC.
europepmc   +1 more source

Some of the next articles are maybe not open access.

Related searches:

Dynamic elastic modulus of ‘packable’ composites

Dental Materials, 2001
A new type of so-called 'packable', 'condensable' or 'mouldable' composite has been developed and aims at replacing amalgam for posterior restorations. The purpose of the present investigation was to study the dynamic elastic modulus of 12 packable composites, and to follow the evolution of this property following prolonged water absorption.Of each ...
Abe, Y., Lambrechts, P., Inoue, S., Braem, Marc, Takeuchi, M., Vanherle, G., van Meerbeek, B.   +6 more
openaire   +3 more sources

Backcalculation of dynamic modulus from resilient modulus test data

Canadian Journal of Civil Engineering, 2011
For the past few decades, the stiffness of asphalt material has been commonly characterized by means of resilient modulus. However, the resilient modulus is not a fundamental material property, and hence, the concept of resilient modulus has been subsequently diminished in the latest Mechanistic-Empirical Pavement Design Guide (MEPDG).
Hyung Suk Lee, Jaeseung Kim
openaire   +1 more source

Resilient Modulus and Dynamic Modulus of Warm Mix Asphalt

GeoCongress 2008, 2008
Warm Mix Asphalt (WMA) is produced at temperatures in the range of 30uF to 100uF (17uC to 56uC) lower than the traditional hot mix asphalt (HMA). It has a number of benefits including reducing energy consumption, emissions from burning fuels, and volatiles generated from the heated asphalt binder at the production plant at the paving site.
Shu Wei Goh, Zhanping You
openaire   +1 more source

Dynamic Modulus of Poroelastic Materials

Journal of Applied Mechanics, 1989
A simple mathematical formula is proposed to predict the fluid damping effects in poroelastic materials. Biot’s poroelasticity equations are solved to obtain the response of poroelastic materials undergoing harmonic tension-compression and bending deformation.
A. Okuno, H. B. Kingsbury
openaire   +1 more source