Bridging the gap: Multi‐stakeholder perspectives of molecular diagnostics in oncology
Although molecular diagnostics is transforming cancer care, implementing novel technologies remains challenging. This study identifies unmet needs and technology requirements through a two‐step stakeholder involvement. Liquid biopsies for monitoring applications and predictive biomarker testing emerge as key unmet needs. Technology requirements vary by
Jorine Arnouts +8 more
wiley +1 more source
Global dynamics of certain homogeneous second-order quadratic fractional difference equation. [PDF]
Garić-Demirović M +2 more
europepmc +1 more source
The Linear Difference-Differential Equation With Linear Coefficients [PDF]
Barbara G. Yates
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Convergence and stability for a hyperbolic difference equation with analytic initial-values
Germund Dahlquist
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XIV. On the general equation of differences of the second order [PDF]
Thomas Muir
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A‐to‐I editing of miRNAs, particularly miR‐200b‐3p, contributes to HGSOC progression by enhancing cancer cell proliferation, migration and 3D growth. The edited form is linked to poorer patient survival and the identification of novel molecular targets.
Magdalena Niemira +14 more
wiley +1 more source
Solution of numerical equations of higher degree by insertion of arithmetic series of differences. [I.] [PDF]
Jan Koloušek
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Modeling hepatic fibrosis in TP53 knockout iPSC‐derived human liver organoids
This study developed iPSC‐derived human liver organoids with TP53 gene knockout to model human liver fibrosis. These organoids showed elevated myofibroblast activation, early disease markers, and advanced fibrotic hallmarks. The use of profibrotic differentiation medium further amplified the fibrotic signature seen in the organoids.
Mustafa Karabicici +8 more
wiley +1 more source
General methods in analysis, for the resolution of linear equations in finite differences and linear differential equations [PDF]
Charles James Hargreave
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Errata for “Stability Considerations for Various Difference Equations Derived for the Linear Heat Conduction Equation” [PDF]
George W. Evans +2 more
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