| Literature DB >> 33178049 |
Ricardo Santamaría1, María González-Álvarez2, Raquel Delgado1, Sergio Esteban1, Alicia G Arroyo1,2.
Abstract
The vasculature ensures optimal delivery of nutrients and oxygen throughout the body, and to achieve this function it must continually adapt to varying tissue demands. Newly formed vascular plexuses during development are immature and require dynamic remodeling to generate well-patterned functional networks. This is achieved by remodeling of the capillaries preserving those which are functional and eliminating other ones. A balanced and dynamically regulated capillary remodeling will therefore ensure optimal distribution of blood and nutrients to the tissues. This is particularly important in pathological contexts in which deficient or excessive vascular remodeling may worsen tissue perfusion and hamper tissue repair. Blood flow is a major determinant of microvascular reshaping since capillaries are pruned when relatively less perfused and they split when exposed to high flow in order to shape the microvascular network for optimal tissue perfusion and oxygenation. The molecular machinery underlying blood flow sensing by endothelial cells is being deciphered, but much less is known about how this translates into endothelial cell responses as alignment, polarization and directed migration to drive capillary remodeling, particularly in vivo. Part of this knowledge is theoretical from computational models since blood flow hemodynamics are not easily recapitulated by in vitro or ex vivo approaches. Moreover, these events are difficult to visualize in vivo due to their infrequency and briefness. Studies had been limited to postnatal mouse retina and vascular beds in zebrafish but new tools as advanced microscopy and image analysis are strengthening our understanding of capillary remodeling. In this review we introduce the concept of remodeling of the microvasculature and its relevance in physiology and pathology. We summarize the current knowledge on the mechanisms contributing to capillary regression and to capillary splitting highlighting the key role of blood flow to orchestrate these processes. Finally, we comment the potential and possibilities that microfluidics offers to this field. Since capillary remodeling mechanisms are often reactivated in prevalent pathologies as cancer and cardiovascular disease, all this knowledge could be eventually used to improve the functionality of capillary networks in diseased tissues and promote their repair.Entities:
Keywords: 3D-confocal microscopy; blood flow; capillary pruning; capillary splitting; endothelial cells; microfluidics; microvascular remodeling; shear stress
Year: 2020 PMID: 33178049 PMCID: PMC7593767 DOI: 10.3389/fphys.2020.586852
Source DB: PubMed Journal: Front Physiol ISSN: 1664-042X Impact factor: 4.566
FIGURE 1Capillary remodeling by pruning/regression and splitting/duplication. (A) In capillary pruning the poorly perfused vessel is selected to regress, its lumen collapses and the endothelial cells inside (dark orange) polarized against flow and migrate toward the higher flow adjacent vessel. (B) In capillary splitting, highly perfused vessels vasodilate and endothelial cells nearby the intersections (Y bifurcation; dark orange) reorganize their cytoskeleton, migrate toward the lumen and form an intraluminal pillar that will eventually split the vessel forming two daughter vessels. Arrows indicate the direction and intensity of the blood flow (arterial flow in red and venous flow in blue). Endothelial cell nuclei and Golgi are colored in yellow and red, respectively, to show endothelial cell polarization preferentially against the flow.
FIGURE 2Blood flow-driven capillary pruning and splitting: two sides of the same coin. (A) Heterogeneous flow distribution in dynamic microvascular networks results in shear stress gradients (left). As a consequence, lower perfused segments will be selected to regress (*) and highly perfused segments to split (#) in order to redistribute flow in a more efficient manner in the remodeled network (right). (B) Endothelial cells sense the blood flow and shear stress gradients and respond by elongating and aligning in the direction of flow. In the case of pruning, endothelial cells in the regressing segment (left panel) detach from their neighbors (red) during lumen collapse, polarize (Golgi in brown) and migrate toward the region of higher flow in the adjacent vessel (curved arrows). In capillary splitting (right panel), endothelial cells close to shear stress gradient at the bifurcation, reorganize their cytoskeleton (pink), protrude luminal filopodia (red), and polarize (Golgi in brown) and migrate toward the lumen to form the intraluminal pillar; note the area drawn with low blood flow/shear stress at the nascent pillar which could be permissive for filopodia growth and fusion. Heat map colors indicate the predicted/simulated shear stress values in the modeled microvascular network. Straight arrows indicate the flow direction. Adapted from Chen et al. (2012).
Shear stress in microvascular remodeling. Summary of shear stress (SS) values in selected vascular territories under homeostatic and microvascular remodeling conditions in vivo. Note that capillary shear stress values obtained by computational approaches are based on theoretical input pressure values into the simulated network and may not accurately reflect in vivo physiological values.
| Vascular bed | SS (dyn/cm2) | Comments | References |
| Arteries (various tissues) | 1–7 | ||
| Veins (various tissues) | 0.6–1.1 | ||
| Vascular geometries | <4 | Arterial branch points and curvatures | |
| Embryo | ≈5 | ||
| Retinal Arteriole (p5 and p6) | 0–200 | Based on computational simulations | |
| Retinal Arteriole (8-12 weeks) | 70 | Using a network modeling | |
| Retinal Venule (p5) | 0–100 | Based on computational simulations | |
| Retinal Venule (p6) | 0–150 | Based on computational simulations | |
| Retinal Venule (8–12 weeks) | 55 | Using a network modeling | |
| Retinal Capillaries (p5 and p6) | 0–200 | Based on computational simulations | |
| Retinal vessels order 1–3 (arterial) | 40–110 | Using a network modeling | |
| Retinal vessels order 1–3 (venous) | 25–90 | Using a network modeling | |
| Postnatal and adult mouse aorta | 60–250 | Mean SS in postnatal: 140 dyn/cm2 Mean SS in adult: 95 dyn/cm2 | |
| Caudal Plexus Vein 25–42 hpf | 0–22.5 | Computational simulations | |
| 0–15 | At the pillar/splitting zone | ||
| Intersegmental Vessels 5 dpf | 1.2 ± 0.2 | Pruning usually occurring | |
| Chicken CAM Arterioles | 4.47 ± 2.7 | Mathematical simulations | |
| Chicken CAM Venules | 4.65 ± 3.4 | Mathematical simulations | |
| Skeletal muscle | 5.6 ± 0.8 | ||
| Retina (p6) | 0–1 | Computational simulation pruned vessel | |
| Retina (p6) | ≈0 | Computational simulation pruned vessel | |
| Zebrafish Brain (3 dpf) | 0.55 ± 0.05 0.18 ± 0.02 | Computational simulation of pruned vessel (2 different events) | |
| 1 ± 0.2 1 | Computational simulation of unpruned adjacent vessel (2 different events) | ||
| Zebrafish CVP (25–42 hpf) | 0.4 and 1 | Computational simulation after pillar appearance (values of 2 different pillars) | |
| 1.6 and 5 | Computational simulation before pillar appearance (linked with above pillars) | ||
| 11 | Computational simulation, 5 μm to pillar | ||
| 0.8 | Computational simulation in the shortest distance to the same pillar above | ||
| Chick CAM | <0.3 and <0.6 | In the zone of the first intravascular pillar and in the interpillar surfaces | |
| Murine colitis | 15–45 | Computational simulations | |
| Murine colitis (and CAM) | <1 | Dead zone where pillars form | |
| Rat skeletal muscle (2 day-activity) | 11.4 ± 1.0 | Prior to splitting | |
Shear stress-induced endothelial cell responses.
| EC Type | SS (dyn/cm2) | Exposure Time | EC response | Comments | References |
| HUVEC | 10 | 12 h | Elongation | Enhanced at 24 h | |
| HUVEC | 20 | 12 h | Elongation | ||
| HAEC | 10 | Elongation | |||
| 26 | |||||
| BAEC | 15.2 | 3 h | Elongation | ||
| BAEC | 30 | 24 h | Elongation | ||
| HUVEC | 20 | 24 h | Alignment | ||
| HMVEC | 9 | 21 h | Alignment | Non-oriented EC near the stagnation point and parallel to flow far from the center | |
| 34 and 68 | Azimuthal EC orientation at radial distances and parallel to flow far from SS peak | ||||
| 210 | EC detachment near the flow orifice, and remaining EC with azimuthal orientation | ||||
| Impinging | Model of Impinging flow | ||||
| MAEC | 15 | 12 h | Alignment | ||
| PAEC | <12 | No alignment | Low effect on orientation | ||
| 68 | Alignment | Orientation within 10 min | |||
| HUVEC | 3 | 15 min | Polarization | ≈50% subconfluent EC polarized (lamellipodia in flow direction) | |
| HUVEC | 20 | 4 h | Polarization | More than 60% of cells polarized | |
| HUVEC | Static and 4 | 24 h | Random orientation | ||
| 7.2 | 3 h | Polarization | Different time of exposure | ||
| 4.4, 18.6, and 40.2 | 24 h | Polarization | 95% polarized (against flow at higher SS values, 18.6 and 40.2) | ||
| HCAEC | 14 | 24 h | Polarization | 70–80% | |
| HUVEC | 7.5 | 24 h | Migration | Smooth migration and long distances with flow vs pulsatile flow or static | |
| HMVEC | 9, 34, 68, and 210 Impinging flow | 21 h | Migration | Faster migration at higher flow up to 68 dyn/cm2. At 210 dyn/cm2, pushed outward and then adapt, change direction, and migrate upstream after ∼16.7 h | |
| HCAEC | 35 | 72 h | Migration | Most migrating against the flow direction | |
| HUVEC | ≈0.5 + 4 Reciprocating | Round shape Random and short actin filaments at periphery Slow migration High permeability | Model of reciprocating flow | ||
| >10 Laminar | Alignment | Compared with the reciprocating flow model | |||
| Long and parallel stress fibers at center | |||||
| Fast migration | |||||
| Low permeability | |||||
| MAEC | ± 15 Reciprocating | 12 h | No alignment | Model of reciprocating flow | |
| BAEC | 0.5 ± 4 Reciprocating | Discontinuous VE-cadherin (similar to disturbed flow) | Model of reciprocating flow | ||
| BAEC | 15.2 | 3 h | Thicker junctions | ||
| More stress fibers | |||||
| More apical F-actin | |||||
| 6 h | MTOC and nuclei reorganization | ||||
| RFPEC | 15 | 30 min | Filopodia protrusion | ||
| PAEC | 15 | 8 h | F-actin reorganization | ||
Shear stress regulation of molecular effectors.
| EC type | SS (dyn/cm2) | Exposure time | Molecular response | References |
| HUVEC | 20 | 10 min | Increase Piezo 1-dependent Ca2 peaks | |
| MAEC | 15 | Piezo 1-dependent alignment | ||
| HPAEC | 15 | 20–50 min | Polarized Piezo 1 to leading edge | |
| HPAEC | 15 | 10 min | YAP nuclear translocation and acto-myosin reorganization | |
| BAEC | 5 | 40% Kir2.1 current increase | ||
| HAEC | 20 | 24 h | Maximum Notch1 mRNA | |
| HAEC | 26 | Plateau Notch1 nuclear translocation and polarization | ||
| HUVEC | 20 | 4 h | Increased alignment against flow direction (in absence of Wnt5a/Wnt11) | |
| HUVEC | 12 | 45 min | Smad1 translocation | |
| HUVEC | 12 | 24 h | BMP9, Klf2, Klf4 expression | |
| HCAEC | 15 | 24 h | Increased endoglin expression | |
| HUVEC | 12 | 15 min | Association endoglin/Alk1 and enhanced BMP9 sensitivity | |
| HUVEC | 10–20 | Smad1/5 maximally activated | ||
| HCAEC | 5 | Decreased Dach1 expression (gradient SS maintains its expression) | ||
| HUVEC | 1.5 or 15 | 3 h | Increase in APJ protein (also after an acute change to higher flow) | |
| BAEC | 3.5–35 | 25 min | Increase in Erk5 activity | |
| BAEC | 12 | 20 min–2 h | Increase in Erk5 activity | |
| HUVEC | 14 | 2 h | Increase in Erk5 activity (continuous, pulsatile or to-an-fro flow) | |
| HUVEC | 22 | Increase in Ins1,4,5P3 (0.5 up to 6 min) | ||
| HUVEC | 0.4, 1.4, and 22 | 30 min | Decrease in PI, PE, PA at 10-30 s and increase in DAG, free arachidonate and Ins1,4,5P3. IP3 peak at 10 min | |
| BAEC | 12 | 30 min | Increased Rac1 activity at 30 min | |
| BAEC | 15 | 30 min | Polarized Rac1 activity | |
| Zebrafish Brain | Decreased blood flow | Increased Rac1 activity | ||
| HUVEC | 23 | 1–20 min | pp130Cas/Crk association | |
| PAEC | 20 | 5 min | Polarized decrease in pp130Cas in edge opposite to flow | |
| BAEC | 12 | 5 – 60 min | No recruitment of Nck to VEGFR2 (in contrast to VEGF 10 ng/ml) | |
| μvascular rat EC | 14 | 4 – 8 h | Decreased MT1-MMP expression (in contrast to cyclic strain) | |
| HUVEC | 5.3 + S1P | Increase in MT1-MMP activity and EC membrane recruitment (in 3D collagen matrices) | ||
| HUVEC | 13 | 2 h | Enhanced TSP1 secretion to ECM | |
| Prazosin in muscle | Increases blood flow | Increased ECM TSP1 | ||
| Yolk sac | Flow restauration | 30 min–4 h | Recovers Nrp1 arterial expression | |
| Muscle | Increased blood flow | Increase in Npr1 | ||
| Mouse EC | 20 | 24 h | Nrp1 association to PLXND1 and VEGFR2 mechanosensor | |
| Umbilical Vessels | 24 vs 4 | 1.5, 3, and 6 h | Biphasic down, up and down VEGF regulation | |
| HUVEC | 10 (orbital shaker) | 72 h | Increased VEGF165/VEGFR2/pVEGFR2 | |
| HUVEC | 20 | 38 h | eNOs (not under pulsatile flow) | |
| HUVEC | 8, 2–8 (periodic, 15 min) and 12.4 (reciprocating) | Increase in nitric oxide synthesis (in contrast to turbulent flow (1.2 to 11.7 dyn/cm2) | ||
Molecular actors in capillary remodeling in vivo.
| Capillary pruning | ||
| Piezo 1 YAP/TAZ K+ channel Kir2.1 | LOF, probable decreased vessel regression in mouse retina Nuclear location required for vessel regression in zebrafish LOF, reduced EC alignment and vessel regression in mouse retina | |
| Notch Non-canon Wnt Alk1 Endoglin Smad1/5 | LOF, EC elongation and decreased capillary regression in mouse retina LOF, increased sensitivity to SS-induced regression | |
| IFT88 | LOF, premature and random vessel regression in mouse retina | |
| CDS2 Rac1 | LOF, increased vessel regression in zebrafish and postnatal mouse retina LOF, EC migration | |
| VEGF | Predicted contribution to capillary pruning in mouse retina | |
| MT1-MMP TSP1 | LOF, decreased vessel splitting during mouse colitis | |
| VEGF Nitric oxide/eNOS | Promotes vessel splitting in skeletal muscle and CAM LOF, reduces capillary splitting in the skeletal muscle and correlates with less capillary splitting in mouse colitis | |
| Dach1 ApelinR Erk5 Nck p130Cas | GOF/LOF, EC polarization, alignment and migration against flow and LOF, impaired embryonic arterial patterning Required for EC polarization | |
| Nrp1 | Enables EC filopodia via cdc42 in zebrafish and mouse retina and regulates EC shape, cell contacts, and actin in collective migration in zebrafish | |
FIGURE 3Image-based approaches to capillary remodeling in vivo and proposed device-based simulation in vitro. (A, B) Examples of whole-mount staining and confocal microscopy for the visualization and analysis of capillary pruning in the mouse postnatal retina (A) and of capillary splitting in the inflamed mouse intestine by means of 3D reconstruction with Imaris software. Scale bar, 20 μm. (C) Top view of proposed microfluidic chips for the study of capillary regression in an H-type geometry (left panel) and of capillary splitting in Y-type geometry (right panel), mimicking the geometries found in microvascular networks (blue boxes in panels A and B). Inlets and outlets for flow are indicated and are exchangeable depending on the preferred direction of flow in the different segments. Vessel channels are covered with a basement membrane and endothelial cells. In purple auxiliary channels for creating biochemical gradients along the extracellular matrix (ECM)-like hydrogel region (light blue). This hydrogel could also incorporate cells for co-culture analysis. Heat map color represent theoretical shear stress values (as in Figure 2) for established flow gradient profiles and shading represent biochemical gradients along the ECM. The rest of the microfluidic chip would be made of PDMS.