| Literature DB >> 31244837 |
Joanneke E Jansen1,2, Eamonn A Gaffney1, Jonathan Wagg3, Mark C Coles2.
Abstract
This perspective outlines an approach to improve mechanistic understanding of macrophages in inflammation and tissue homeostasis, with a focus on human inflammatory bowel disease (IBD). The approach integrates wet-lab and in-silico experimentation, driven by mechanistic mathematical models of relevant biological processes. Although wet-lab experimentation with genetically modified mouse models and primary human cells and tissues have provided important insights, the role of macrophages in human IBD remains poorly understood. Key open questions include: (1) To what degree hyperinflammatory processes (e.g., gain of cytokine production) and immunodeficiency (e.g., loss of bacterial killing) intersect to drive IBD pathophysiology? and (2) What are the roles of macrophage heterogeneity in IBD onset and progression? Mathematical modeling offers a synergistic approach that can be used to address such questions. Mechanistic models are useful for informing wet-lab experimental designs and provide a knowledge constrained framework for quantitative analysis and interpretation of resulting experimental data. The majority of published mathematical models of macrophage function are based either on animal models, or immortalized human cell lines. These experimental models do not recapitulate important features of human gastrointestinal pathophysiology, and, therefore are limited in the extent to which they can fully inform understanding of human IBD. Thus, we envision a future where mechanistic mathematical models are based on features relevant to human disease and parametrized by richer human datasets, including biopsy tissues taken from IBD patients, human organ-on-a-chip systems and other high-throughput clinical data derived from experimental medicine studies and/or clinical trials on IBD patients.Entities:
Keywords: IBD; in silico experimentation; macrophages; mechanistic mathematical models; monocytes
Year: 2019 PMID: 31244837 PMCID: PMC6563075 DOI: 10.3389/fimmu.2019.01283
Source DB: PubMed Journal: Front Immunol ISSN: 1664-3224 Impact factor: 7.561
Figure 1(A) TLR-2 can sense the bacterial product LPS both outside the cell and in vesicles, after engulfment of the bacterium. NOD-2 can sense the bacterial product MDP that is exported from vesicles (23). The NF-κB activation in response to TLR-2 or NOD-2 signaling results in the production of cytokines such as pro-inflammatory cytokine TNF-α, IL-6, or IL-8 (with positive feedback loops) or anti-inflammatory cytokine IL-10 (a negative feedback loop to downregulate inflammation). Apart from the autocrine regulation, many cytokines stimulate other cell types (IL-12 for instance drives naïve T-cells toward a Th1 phenotype, while IL-23 promotes Th17 differentiation etc.). Activated T cells in turn produce macrophage response shaping mediators themselves, such as IFN-γ, IL-17, and IL-22. (B) Wiring diagram of the macrophage-fibroblast growth factor model by Zhou (24) and Adler (25). Fibroblasts produce both macrophage growth factor (CSF1) and fibroblast growth factors (PDGFD, HBEGF), while macrophages produce a fibroblast growth factor (PDGFB), mediating cross talk between macrophages and stroma. The dimensionless model derived from this diagram consists of two ODEs describing the population sizes of the macrophages and fibroblasts and two algebraic equations describing the concentration of the two growth factors. Different wiring possibilities were explored (gray arrows), i.e., the addition of positive or negative feedback of one growth factor on the production rate of the other (1, 2), removal of a growth factor through receptor mediated endocytosis (3, 4), or autocrine growth factor production (5, 6). Of the 144 possibilities considered, only 48 networks allowed for a stable steady state for a wide range of parameters, corresponding to a stable number of macrophages and fibroblasts. The final experimentally tested circuit is depicted by the solid arrows. (C) Phase portrait of the macrophage and fibroblast cell population numbers of the model by Zhou (24) and Adler (25). Given initial cell numbers, the system will end up in one of the three stable steady states. All initial values at the left-hand side of the separatrix (dashed line) will converge to the trivial steady state (yellow, no fibroblasts or macrophages). At the right-hand side of the separatrix, the system will converge to the positive steady state if the initial system contains macrophages (red, positive numbers of fibroblasts and macrophages), and converge to the “fibroblast only” steady state (green, only fibroblasts) otherwise. Several figure components taken from the “Library of Science & Medical Illustrations” by SomerSault1824 were used in panel (A,B) (http://www.somersault1824.com/science-illustrations/). panel (B,C) are based on Zhou et al. (24), Figures 3A, 4E, 5B.
Figure 2(A) The activation of macrophage signaling pathways by various pathogens. Macrophage output in the form of cytokine production is amongst others dependent on the type of pathogen and the receptor location. Green, yellow, and red arrows correspond to a Th1, Th17, and Th2 polarizing response, respectively. Macrophage responses exist in a continuum. (B) The free nuclear NF-κB concentration against time generated by the equations of the model by Alexander Hoffmann et al. (31). The model provides an explanation for the oscillatory dynamics of the nuclear NF-κB concentration that are observed in wild-type mice, but not in mice that lack an active form of IκBα. Each NF-κB inhibitor can bind to a NF-κB molecule, forming an NF-κB-inhibitor complex. When IκB kinase (IKK) also binds to this NF-κB-inhibitor complex, the inhibitor degrades, and the free NF-κB can travel to the nucleus and bind DNA. This results in the synthesis of various proteins, one of which is IκBα. The production rate of the NF-κB inhibitor IκBα is thus dependent on the concentration of free NF-κB. The negative NF-κB–IκBα feedback loop generates oscillations in the concentration of NF-κB. In contrast, the other two NF-κB inhibitors, IκBβ and IκBε, are produced at a constant rate, independent of the amount of free NF-κB. Therefore, they have a damping effect on the oscillations generated by the IκBα negative feedback loop. A model without IκBβ or IκBε, but with IκBα therefore produces oscillations (left, yellow), while a model without IκBα, but with IκBβ and IκBε does not (right, black). (C) Left: the wiring network from the NF-κB model by Alexander Hoffmann et al. (31). The model derived from this network consists of 26 ODEs, one for every node in the network. The interactions between nodes, denoted by arrows in the network, are included in the terms of these 26 ODEs. Right: a map of all protein interactions thought to be involved in mammal macrophage TLR signalling pathways, with the relationship of Hoffmann's NF-κB signaling model also illustrated. The map was constructed by Kanae Oda and Hiroaki Kitano (32). Several figure components taken from the “Library of Science & Medical Illustrations” by SomerSault1824 were used in (A–C) (http://www.somersault1824.com/science-illustrations/). Panel (C) is based on Oda and Kitano (32), Figure 1.