Mathematical and Computational Modeling of Epithelial Cell Networks Casandra Philipson Computational Immunology PhD MIEP June 11, 2014.

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Presentation transcript:

Mathematical and Computational Modeling of Epithelial Cell Networks Casandra Philipson Computational Immunology PhD MIEP June 11, 2014

Computational strategies for network inference and modeling Data  network Data  calibration

Overview Generating a model – network – data – mathematics Fitting parameters Asking questions with your model

Overview Generating a model – network – data – mathematics Fitting parameters Asking questions with your model Epithelial Barrier Integrity Intracellular Networks Epithelial Cell Plasticity

Generating a Model: Network Theoretical – reactions in model driven by “facts” – canonical interactions – time consuming (literature searching) Data driven – use tools to identify interactions specific to your data Hybrid – i.e. IPA top canonical pathway hits

Generating a Model: Network Theoretical – reactions in model driven by “facts” – canonical interactions – time consuming (literature searching) Data driven – use tools to identify interactions specific to your experimental data Hybrid – i.e. IPA top canonical pathway hits

Generating a Model: Network Theoretical – reactions in model driven by “facts” – canonical interactions – time consuming (literature searching) Data driven – use tools to identify interactions specific to your experimental data Hybrid – i.e. IPA top canonical pathway hits +/- hypotheses

Canonical PathwayCellDesigner Pathway

Canonical PathwayCellDesigner Pathway what kind of data is available?

Generating a Model: Data Quantitative & qualitative – if you can estimate values/trends, try it out! Time course & Steady state In house data Literature Public Repositories – GeneExpressionOmnibus (GEO) Consider published models

Generating a Model: Data Quantitative & qualitative – if you can estimate values/trends, try it out! Time course & Steady state In house data Literature Public Repositories – GeneExpressionOmnibus (GEO) Consider published models

Generating a Model: Mathematics COPASI – assign functions that characterize & simulate your trajectories

Generating a Model: Mathematics COPASI – assign functions that characterize & simulate your trajectories If you have questions about: How your data can be used to generate a network, for calibration, to generating modeling questions What types of reactions may work best for your model please ask us!

Epithelial Barrier Integrity

Dynamic Integrity Proliferation, differentiation & movement

Modeling Colonic Crypts

Differential Equations dStem dt = stem dTA dt = stem*r1 – preE*r2 dpreE dt = preE*r2 – E*r3 dE dt = E*r3 – deadE*r4 ddeadE dt = deadE*r4 – deadE*r5

Biological Conditions Stem cells are a self-renewing population constantly available Divide asymmetrically to produce one transient amplifying cell (TA) per proliferative cycle and TA Renewal Approximately 4 ancestral stem cells exist per crypt

Stem cells proliferation takes approximately 24 hours Biological Conditions

Stem cell proliferation (r1) One stem to one TA in 24 hours : TA = Stem# * r1 r1 1 TA cell 1 Stem cell * 1 day r1 == 1

TA cells double when they divide and give rise to 7 total generations Doubling time is equal for all divisions Generations 4 to 7 are progenitor cells committed to differentiation into E Marchman et al BioEssays 2002 Biological Conditions

TA cell proliferation (r2) TA cells can replicate at unusually rapid rates… up to 10 times per 24 hours! Normal : 6 divisions per 24 hours = 7 generations (G) preE = + TA * r2 r2 = 2 t/d = 2 20/4 = 2 5 r2 t = time spend doubling = #divisions*time = 5 * 4h = 20 d = doubling rate = 4 hours TA = G1 preE = G7 r2 = doubling from G2 to G6

Epithelial cell differentiation (r3) All committed progenitors will differentiate into epithelial cells in approximately 2 days E = + preE * r3 1 Epithelial cell 1 preE * 2 days r3 = = 0.5 r3

Epithelial cell apoptosis (r4) Epithelial cells live for approximately 5 days and then undergo apoptosis. All dead epithelial cells are exfoliated and shed in the stool deadE = + E * r4 1 deadE 1 Epithelial * 5 days r4 = = 0.2 r4r5 r5 = 1

Epithelial Barrier Steady State = 4 = 256 = 128 = 640

EAEC epithelial barrier model time 0 infection In silico Infection Simulation

Intracellular Networks

Intracellular Epithelial Model ~75 species & ~85 reactions

TLR Signaling focused on TLR4 & 5 for EAEC

Cytokine Receptor Signaling TNFIL17 FamilyIL22IL6

Cytokines Integrity Proteins NLR Proteins Inflammasome Components Transcription and translation reactions Allows for miRNA interactions Incorporate mRNA degragation

Antimicrobial Peptides

Modeling Considerations large network… (is there data to calibrate?)

Modeling Considerations large network… (is there data to calibrate?) “mRNA transcription rates are relatively uniform” (is this actually true?) “protein translation is similar for functionally similar proteins” (how similar…? can we use different cell types to develop a calibration DB?) doi: /nature10098

Data Mining – GEO Database

Intracellular Model Fitting

Modeling Questions How do alterations in IEC NLR functionality alter T cell differentiation? – Multiscale Modeling – IL6, TGF, IL1B combinations Intracellular Epithelial Cell Model NLR over & under expression T cell differentiation Model T cell population model (ABM)

Modeling Questions How do T cell phenotypes regulate antimicrobial peptide production from IECs? Different T cell phenotypes Multiscale Modeling Intracellular Epithelial Cell Model T cell differentiation Model Th1, Th17, Treg

Epithelial Cell Plasticity

Epithelial-Mesenchymal Transition EMT: dynamic process whereby epithelial cells undergo phenotypic conversion & become migratory Normal during embryogenesis & tissue remodeling Governed by a complex microenvironment

EMT & Cancer Immunobiology Metastatic cancer: cancer that has spread from the place it started to another place in the body ~90% of cancer-related deaths are caused by metastasis Abnormal EMT is at the initiation & invasive front of metastatic tumors

Hallmarks of EMT – TGFβ Microenvironment TGF-β promotes EMT via SMAD4 signaling and increases EMT transcription factors SNAIL, ZEB, Twist Molecular the cellular level E-cadherin “cements” ECs together; protein significantly down- regulated during EMT

Modeling TGF Signaling

Predictions & Validations SNAIL/mir34 double-negative feedback loop regulates initiation of EMT ZEB/mir200 feedback loop regulates irreversible switch to maintain mesenchymal phenotype TGF/mir200 reinforces mesenchymal phenotype X. Tian Biophysical Journal 2013 DOI: /j.bpj

Underreported Instigator– IL6 Microenvironment IL6 promotes EMT via JAK/STAT signaling and increases EMT transcription factors SNAIL, ZEB, Twist Molecular Crosstalk IL-6 & TGF-β can mutually enhance each other’s autocrine signaling YET ALSO their downstream regulators can antagonize each other

Heterogeneous EMT Phenotypes Does this occur sequentially? Functional role of Twist remains unclear Results weren’t coupled with TGF or IL6 data TGF model only explains 1 intermediate Salt 2013 Cancer Discovery 48 SNAIL ZEB1 TWIST E IE IM M

Modeling EMT Dynamics Motivation: TGF-β / IL-6 axis is suggested as a key mediator of resistance to cancer therapies – (Yao et. al PNAS 2012) α-TGF therapies alone are not successful – (Reivewed: Connolly et. al Int J Biol Sci 2012) Blocking IL-6/STAT3 alone is moderately successful & mechanisms are still largely unknown/underreported – (Huang et. al Neoplasma 2011) Treatments likely need to be combinatorial & patient specific (stage of EMT/cancer)

Updated “Abstracted” Network

ALGGEN – PROMO Wanted to make sure we had correct transcriptional regulation for surface markers Predicted transcription factor binding sites for human protein sequences

Fitting Phenotypes

Fitting Phenotype Dynamics

Modeling Questions Explain how IL6 & TGF contribute to 4 known EMT phenotypes Examine how cell sensitivities change upon dual stimulation with TGF + IL6 Identify whether IL6 or TGF priming alters mechanisms of EMT Characterize crosstalk mechanisms between IL6 & TGF

Example in silico experiments

Summary Computational modeling offers predictive power for generating hypotheses about biological processes Modeling provides an efficient framework to test hypotheses in a high throughput manner Correct questions are key Networks can be generated creatively Modeling must be assessed across scales

Questions?