Pages that link to "Item:Q4591262"

The following pages link to Microscopic and macroscopic models for the onset and progression of Alzheimer's disease (Q4591262):

Displaying 15 items.

• From a microscopic to a macroscopic model for Alzheimer disease: two-scale homogenization of the Smoluchowski equation in perforated domains (Q295319) (← links)
• Analysis and numerical simulations of a chemotaxis model of aggregation of microglia in Alzheimer's disease (Q380644) (← links)
• The interplay of biochemical and biomechanical degeneration in Alzheimer's disease (Q1988050) (← links)
• The progression towards Alzheimer's disease described as a bistable switch arising from the positive loop between amyloids and \(\mathrm{Ca}^{2+}\) (Q2635008) (← links)
• A reaction-diffusion model of spatial propagation of A\(\beta\) oligomers in early stage Alzheimer's disease (Q2661986) (← links)
• Smoluchowski Equation with Variable Coefficients in Perforated Domains: Homogenization and Applications to Mathematical Models in Medicine (Q2974748) (← links)
• Modeling the spatial propagation of A<i>β</i> oligomers in Alzheimer’s Disease (Q3300108) (← links)
• Well-Posedness of a Mathematical Model for Alzheimer's Disease (Q4639060) (← links)
• A dual-gradient chemotaxis system modeling the spontaneous aggregation of microglia in Alzheimer’s disease (Q4640044) (← links)
• The amyloid cascade hypothesis and Alzheimer’s disease: A mathematical model (Q5014467) (← links)
• Neuron Scale Modeling of Prion Production with the Unfolded Protein Response (Q5056847) (← links)
• The synergistic interplay of Amyloid beta and tau proteins in Alzheimer's disease: a compartmental mathematical model (Q5071742) (← links)
• The role of \(\mathrm{A}\beta\) and tau proteins in Alzheimer's disease: a mathematical model on graphs (Q6048952) (← links)
• Stability and bifurcation analysis of Alzheimer's disease model with diffusion and three delays (Q6550739) (← links)
• Kinetic and macroscopic equations for action potential in neural networks (Q6644442) (← links)