hstrey Goto Github PK
Name: Helmut H. Strey
Type: User
Company: Stony Brook University
Location: United States
Helmut H. Strey's Projects
ants
apoptosis-transitions
bdgui.jl
GUI for BrainDancer
bdtools.jl
Tools for data analysis of BrainDancer Dynamic Phantom data
bleshieldconnect
bme-502-2022
repository for my class BME 502: Advanced Numerical Methods for Biomedical Engineering
bme-572-2018
Biomolecular Analysis
bme-573-2020
repository for my class iPhone programming for biomedical applications
bme573
git repository for my class on designing a wireless sleep sensor suite
braindancer
BrainDancer analysis in Julia
ca-imaging-analysis
cancer-on-a-chip
data analysis and protocols for our cancer-on-a-chip project
catalyst.jl
Chemical reaction network and systems biology interface for scientific machine learning (SciML). High performance, GPU-parallelized, and O(1) solvers in open source software.
circuit-discovery
Algorithms for Circuit discovery in Neuroscience
covid19
my attempts to making sense (bayesian/probabilistic) of the infection and testing data
degliter2_modeling
modeling time series of the optogenetic DEGLITer2 circuit
diffeqdocs.jl
Documentation for the DiffEq differential equations and scientific machine learning (SciML) ecosystem
diffeqgraph
Graphical Representation of Differential Equations
differentialequations.jl
Multi-language suite for high-performance solvers of differential equations and scientific machine learning (SciML) components
digiwellseminariejulia
Files for a presentation for DigiWell Norway seminarie day
django_unleashed
ecg_website
ecgapp
fcs-fitting
fcs-simulations
Brownian simulations to evaluate correlation function fits
fmri-analysis
fmri-braindancer-clone
fmri-correlation-noise
fmri_braindancer
This repository provides code for dynamic phantom data analysis and other utilities for analysis using regular static phantoms, such as the FBIRN phantom. The dynamic phantom is commercially available for purchase from ALA Scientific Instruments, Inc (https://alascience.com/).
fpaging
module to create probability distributions from solutions of a Fokker-Planck equation
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