55 research outputs found
How to Use a Chemotherapeutic Agent When Resistance to It Threatens the Patient
<div><p>When resistance to anticancer or antimicrobial drugs evolves in a patient, highly effective chemotherapy can fail, threatening patient health and lifespan. Standard practice is to treat aggressively, effectively eliminating drug-sensitive target cells as quickly as possible. This prevents sensitive cells from acquiring resistance de novo but also eliminates populations that can competitively suppress resistant populations. Here we analyse that evolutionary trade-off and consider recent suggestions that treatment regimens aimed at containing rather than eliminating tumours or infections might more effectively delay the emergence of resistance. Our general mathematical analysis shows that there are situations in which regimens aimed at containment will outperform standard practice even if there is no fitness cost of resistance, and, in those cases, the time to treatment failure can be more than doubled. But, there are also situations in which containment will make a bad prognosis worse. Our analysis identifies thresholds that define these situations and thus can guide treatment decisions. The analysis also suggests a variety of interventions that could be used in conjunction with cytotoxic drugs to inhibit the emergence of resistance. Fundamental principles determine, across a wide range of disease settings, the circumstances under which standard practice best delays resistance emergence—and when it can be bettered.</p></div
The impact of alternative therapies.
<p>Therapies that either decrease competitive ability (left box) or reduce the intrinsic replication rate (right box) of resistant (R) and/or sensitive (S) populations may increase (↑), decrease (↓), or leave unchanged (—) the resistance management benefits of sensitive cells. Therapies that reduce competitive ability will decrease the balance threshold, making it more likely that containment is indicated. Decreasing intrinsic replication may increase, decrease or have no effect on the balance threshold depending on whether the alternative therapy targets the sensitive cells, the resistant cells, or both. For mathematical details, see <a href="http://www.plosbiology.org/article/info:doi/10.1371/journal.pbio.2001110#pbio.2001110.s017" target="_blank">S12 Text</a>.</p
Generic model of infection under aggressive treatment (A) and containment (B).
<p>Grey shading indicates the drug-sensitive density. Red shading indicates the drug-resistant density. Once a patient is infected, the total pathogen density (black curve) will increase until the patient experiences symptoms and seeks treatment. The infection will be treated to rapidly lower the total pathogen density to the acceptable burden (blue line). At this point (black dot), the management period begins and the time to treatment failure then depends on the subsequent treatment strategy. Under aggressive treatment (A), the total pathogen density continues to decline sharply until the infection consists only of completely drug-resistant pathogens. Under containment (B), the total pathogen density is maintained at the acceptable burden until the infection consists only of completely drug-resistant pathogens. Containment will modify the expansion of the resistant population, increasing or decreasing it (patterned areas), depending on the rate at which sensitive cells become resistant and the strength of competitive suppression.</p
Ratio of duration of management period under containment to duration of management period under aggressive treatment.
<p>The horizontal axis is the starting resistant density R(0) divided by the self-limiting density R<sub>lim</sub>. Each colour corresponds to a different acceptable burden (blue, green, red, purple, and black correspond to acceptable burdens of 10%, 20%, 30%, 60%, and 80% of R<sub>lim</sub>). The balance threshold is varied from 0% to 1% of R<sub>lim</sub>. For each colour the upper curve corresponds to R<sub>balance</sub> = 0, and the lower curve corresponds to a R<sub>balance</sub> equal to 1% of R<sub>lim</sub>. This range for R<sub>balance</sub> will cover the actual expected range unless the mutation rate is quite large (see <a href="http://www.plosbiology.org/article/info:doi/10.1371/journal.pbio.2001110#pbio.2001110.s011" target="_blank">S6 Text</a> for details). Values are plotted for when the starting resistant density exceeds the balance threshold (i.e., for cases described by <a href="http://www.plosbiology.org/article/info:doi/10.1371/journal.pbio.2001110#pbio.2001110.g002" target="_blank">Fig 2B</a>). This figure was generated using an analytic expression for the ratio of times to treatment failure (see <a href="http://www.plosbiology.org/article/info:doi/10.1371/journal.pbio.2001110#pbio.2001110.s011" target="_blank">S6 Text</a> for the mathematical derivation).</p
Vina-Carb: Improving Glycosidic Angles during Carbohydrate Docking
Molecular
docking programs are primarily designed to align rigid,
drug-like fragments into the binding sites of macromolecules and frequently
display poor performance when applied to flexible carbohydrate molecules.
A critical source of flexibility within an oligosaccharide is the
glycosidic linkages. Recently, Carbohydrate Intrinsic (CHI) energy
functions were reported that attempt to quantify the glycosidic torsion
angle preferences. In the present work, the CHI-energy functions have
been incorporated into the AutoDock Vina (ADV) scoring function, subsequently
termed Vina-Carb (VC). Two user-adjustable parameters have been introduced,
namely, a CHI- energy weight term (<i>chi_coeff</i>) that
affects the magnitude of the CHI-energy penalty and a CHI-cutoff term
(<i>chi_cutoff</i>) that negates CHI-energy penalties below
a specified value. A data set consisting of 101 protein–carbohydrate
complexes and 29 apoprotein structures was used in the development
and testing of VC, including antibodies, lectins, and carbohydrate
binding modules. Accounting for the intramolecular energies of the
glycosidic linkages in the oligosaccharides during docking led VC
to produce acceptable structures within the top five ranked poses
in 74% of the systems tested, compared to a success rate of 55% for
ADV. An enzyme system was employed in order to illustrate the potential
application of VC to proteins that may distort glycosidic linkages
of carbohydrate ligands upon binding. VC represents a significant
step toward accurately predicting the structures of protein–carbohydrate
complexes. Furthermore, the described approach is conceptually applicable
to any class of ligands that populate well-defined conformational
states
Mannobiose Binding Induces Changes in Hydrogen Bonding and Protonation States of Acidic Residues in Concanavalin A As Revealed by Neutron Crystallography
Plant lectins are
carbohydrate-binding proteins with various biomedical
applications. Concanavalin A (Con A) holds promise in treating cancerous
tumors. To better understand the Con A carbohydrate binding specificity,
we obtained a room-temperature neutron structure of this legume lectin
in complex with a disaccharide Manα1–2Man, mannobiose.
The neutron structure afforded direct visualization of the hydrogen
bonding between the protein and ligand, showing that the ligand is
able to alter both protonation states and interactions for residues
located close to and distant from the binding site. An unprecedented
low-barrier hydrogen bond was observed forming between the carboxylic
side chains of Asp28 and Glu8, with the D atom positioned equidistant
from the oxygen atoms having an O···D···O
angle of 101.5°
neuraminidase trees NC/SC/OT log file
Combined log files for neuraminidase trees generated by BEAST for NC/SC/OT analysi
hemagglutinin trees NC/SC/OT log files
Combined log files for hemagglutinin trees generated by BEAST for NC/SC/OT analysi
neuraminidase trees NA/OT
Neuraminidase trees generated by BEAST for NA/OT analysis in NEXUS forma
- …