Elastin-like polypeptide (ELP)-based drug delivery has been utilized for various applications
including cancer therapies for many years. Genetic incorporation of internalization ligands and
cell-targeting peptides along with ELP polymer enhanced tumor accumulation and retention time
as well as stability and activities of the drug conjugates. Herein, we described a unique
delivery system comprised of genetically engineered ELP incorporated with multiple copies of
IL-4 receptor targeting peptide (AP1) periodically and proapoptotic peptide
(KLAKLAK)2 referred to as AP1-ELP-KLAK. It triggered thermal-responsive
self-assembly into a nanoparticle-like structure at physiological body temperature and
stabilized its helical conformation, which is critical for its membrane-disrupting activities.
Increased IL-4 receptor specific cellular internalization was associated with the enhanced
cytotoxic effect of (KLAKLAK)2 peptide. Additionally, multivalent presentation of
targeting ligands by AP1-ELP-KLAK significantly enhanced intratumoral localization and
prolonged the retention time compared to ELP-KLAK, non-targeted control. Systemic
administration of AP1-ELP-KLAK significantly inhibited tumor growth by provoking cell apoptosis
in various tumor xenograft models without any specific organ toxicity. Thus, our newly designed
AP1-ELP-KLAK polymer nanoparticle is a promising candidate for effective cancer therapy and due
to the simple preparative procedures of ELPs, this platform can be used as a good carrier for
tumor-specific delivery of other therapeutics.
This paper describes two user subroutines developed within ABAQUS to simulate coupled hydrogen transport equations. Developed user subroutines incorporate two key features in coupled hydrogen transport equations, such as the hydrostatic stress and plastic strain effects on hydrogen transport, and hydrogen-induced dilatational deformation rate. To validate developed subroutines, present simulation results are compared with published results, showing good agreements for all cases considered.
In this paper, we investigate a new $q$-analogue of the higher order degenerate Changhee polynomials and numbers, which are called the Witt-type formula for the $q$-analogue of degenerate Changhee polynomials of order $r$. We can derive some new interesting identities related to the degenerate $(h,q)$-Changhee polynomials and numbers.
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