| Literature DB >> 27100674 |
Rémy Brossel1, Alexandre Yahi2,3,4, Stéphane David5, Laura Moreno Velasquez2,6, Jean-Marc Guinebretière7.
Abstract
In the past ten years, many studies have shown that malignant tissue has been "normalized" in vitro using mechanical signals. We apply the principles of physical oncology (or mechanobiology) in vivo to show the effect of a "constraint field" on tumor growth. The human breast cancer cell line, MDA MB 231, admixed with ferric nanoparticles was grafted subcutaneously in Nude mice. The magnetizable particles rapidly surrounded the growing tumor. Two permanent magnets located on either side of the tumor created a gradient of magnetic field. Magnetic energy is transformed into mechanical energy by the particles acting as "bioactuators", applying a constraint field and, by consequence, biomechanical stress to the tumor. This biomechanical treatment was applied 2 hours/day during 21 days, from Day 18 to Day 39 following tumor implantation. The study lasted 74 days. Palpable tumor was measured two times a week. There was a significant in vivo difference between the median volume of treated tumors and untreated controls in the mice measured up to D 74 (D 59 + population): (529 [346; 966] mm3 vs 1334 [256; 2106] mm3; p = 0.015), treated mice having smaller tumors. The difference was not statistically significant in the group of mice measured at least to D 59 (D 59 population). On ex vivo examination, the surface of the tumor mass, measured on histologic sections, was less in the treated group, G1, than in the control groups: G2 (nanoparticles, no magnetic field), G3 (magnetic field, no nanoparticles), G4 (no nanoparticles, no magnetic field) in the D 59 population (Median left surface was significantly lower in G1 (5.6 [3.0; 42.4] mm2, p = 0.005) than in G2 (20.8 [4.9; 34.3]), G3 (16.5 [13.2; 23.2]) and G4 (14.8 [1.8; 55.5]); Median right surface was significantly lower in G1 (4.7 [1.9; 29.2] mm2, p = 0.015) than in G2 (25.0 [5.2; 55.0]), G3 (18.0 [14.6; 35.2]) and G4 (12.5 [1.5; 51.8]). There was no statistically significant difference in the day 59+ population. This is the first demonstration of the effect of stress on tumor growth in vivo suggesting that biomechanical intervention may have a high translational potential as a therapy in locally advanced tumors like pancreatic cancer or primary hepatic carcinoma for which no effective therapy is currently available.Entities:
Mesh:
Year: 2016 PMID: 27100674 PMCID: PMC4839666 DOI: 10.1371/journal.pone.0152885
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Fig 1A: Principle of the use of a in vivo constraint field. Generation of a field of constraint on a 2D cell culture: each particle subjected to a magnetic field gradient generates a force vector. Altogether these vectors create a field of constraint pushing / pulling the cells depending on the orientation of the field. B: Proof of Concept. Schematic representation of the experimental setup with the animal in the airgap of two magnets (Magnets, tumor not at scale). C: Schematic representation of the living parts (right and left) and the necrosis of the subcutaneous grafted tumor. D: Close up of right and left parts. Force vectors are oriented towards the magnetic field or not depending on the distance to the magnet. E: Magnets in opposite configuration and typical gradient variation along the oz axis. (A)- configuration scheme; (B)- related indicative mapping of the magnetic field from Vizimag simulation.
Groups at randomization; Total number of tumors: 84.
| Group | Randomization at D17: Number of Tumors | Treatment scheduled | Subcutaneous Nanoparticles |
|---|---|---|---|
| 19 | Magnetic field gradient two hours a day; 2-hour anesthesia | Yes | |
| 9 | Not submitted to the magnetic field gradient. | Yes | |
| 23 | Same as G1 | No | |
| 33 | Same as G2 | No | |
Sampling of tumors during the experimentation.
| Group | Early Death before 27 | Sacrifice D27 | Sacrifice D34 | Sacrifice D61 | Ethical Sacrifice D63 | Ethical Sacrificed D74 |
|---|---|---|---|---|---|---|
| 5 | 3 | 3 | 3 | 1 | 4 | |
| 4 | 3 | 2 | ||||
| 4 | 3 | 3 | 3 | 6 | 2 | |
| 5 | 6 | 6 | 6 | 4 | 6 | |
The distribution of tumor sampling every 10 days.
| Group | Day 0–20 | Day 21–40 | Day 41–59 | Day 59+ |
|---|---|---|---|---|
| G1 | 2 | 9 | 1 | 7 |
| G2 | 0 | 9 | 0 | 13 |
| G3 | 0 | 3 | 0 | 5 |
| G4 | 2 | 15 | 1 | 15 |
Fig 2Sections of tumors.
Staining: HES; Iron in black. Magnification: x50: Group 1 (treated); x5: Group 2 (nanoparticles, no MFG) and Group 4 (no MFG, no nanoparticles).
Fig 3Proof of Concept: physical feasibility in vivo.
Spreading of the nanoparticles around a subcutaneous grafted tumor 21 days after injection of a nanoparticles/MDA MB 231 cell mix; Tumor in pink (HES), iron in black.
The distribution of non-analyzable section by group.
| Group | N | % |
|---|---|---|
| G1 | 9/19 | 47 |
| G2 | 13/22 | 59 |
| G3 | 3/8 | 36 |
| G4 | 19/33 | 58 |
Effect of a magnetic field gradient on in vivo tumor volume and ex vivo on its left and right surface areas.
Volumes are expressed in mm3 and surface areas in mm2
| Variable | Group | Range | Median (Q1;Q3) | Mean (SD) | Test used & p-value |
|---|---|---|---|---|---|
| 1 (n = 18) | 94; 966 | 246 (159; 529) | 383 (282) | Method 3, p = 0.067 | |
| 2 (n = 21) | 96; 2106 | 1334 (334; 1784) | 1086 (756) | a | |
| 3 (n = 8) | 87; 1089 | 596 (161; 914) | 565 (395) | a | |
| 4 (n = 32) | 70; 1996 | 388 (175; 928) | 635 (613) | a | |
| 1 (n = 7) | 346; 966 | 529 (502; 840) | 647 | Method 3, p = 0.015 | |
| 2,3,4 (n = 33) | 256; 2106 | 1334 (758; 1784) | 1250 | - | |
| 1 (n = 9) | 3.0; 42.4 | 5.6 (4.2; 9.8) | 10.9 (12.8) | Method 2, p = 0.005 | |
| 2 (n = 14) | 4.9; 34.3 | 20.8 (16.3; 26.4) | 20.6 (8.7) | b | |
| 3 (n = 4) | 13.2; 23.2 | 16.5 (13.6; 21.0) | 17.3 (4.6) | b | |
| 4 (n = 19) | 1.8; 55.5 | 14.8 (9.0; 21.0) | 17.1 (12.5) | b | |
| 1 (n = 4) | 5.6; 42.4 | 14.2 (7.7; 30.5) | 19.1 (16.5) | Method 2, p = 0.172 | |
| 2 (n = 10) | 16.3; 34.3 | 23.8 (19.7; 28.8) | 24.6 (6.1) | c | |
| 3 (n = 4) | 13.2; 23.2 | 16.5 (13.6; 21.0) | 17.3 (4.6) | c | |
| 4 (n = 10) | 14.8; 55.5 | 20.5 (18.1; 27.3) | 25.1 (12.2) | c | |
| 1 (n = 9) | 1.9; 29.2 | 4.7 (3.6; 7.2) | 7.7 (8.4) | Method 2, p = 0.001 | |
| 2 (n = 14) | 5.2; 55.0 | 25.0 (11.7; 28.4) | 23.1 (14.0) | d | |
| 3 (n = 4) | 14.6; 35.2 | 18.0 (15.5; 27.3) | 21.4 (9.4) | d | |
| 4 (n = 19) | 1.5; 51.8 | 12.5 (6.0; 28.6) | 28.6 (14.0) | d | |
| 1 (n = 4) | 4.6; 29.2 | 8.6 (5.9; 19.6) | 12.8 (11.2) | Method 1, p = 0.093 | |
| 2 (n = 10) | 11.8; 55.0 | 26.1 (24.8; 33.5) | 29.1 (11.9) | e | |
| 3 (n = 4) | 14.6; 35.2 | 18.0 (15.5; 27.3) | 21.4 (9.4) | e | |
| 4 (n = 10) | 10.9; 51.8 | 28.1 (12.5; 40.3) | 28.6 (14.0) | e |
Method 1: One way ANOVA on untransformed data. In case of significance, the treated group was compared to the mean of all 3 control groups by testing the following Helmert contrast: 1xG1-1/3x (G2+G3+G4).
Method 2: Same as method 1 but using log-transformed data.
Method 3: The treated group was compared to the mean of all 3 control groups using the Mann-Whitney U by test.
Q1; Q3: First and third quartiles.
a,b,c,d,e: Mean values with the same letter were similar. No statistically significant differences were detected between the control groups using pair wise comparisons with Bonferri-Holm adjustment.
Fig 4D 59+ tumors.
Boxplot of tumor volume (mm) in the treatment group (1) and the three control groups (2 to 4). The bottom and top of the blue box are the first and third quartiles, and the horizontal rule inside the box is the second quartile (median). Whiskers correspond to ± 1.5 IQR (interquartile range). Means are plotted with an open diamond.
Fig 5Evolution of the growth of tumors between D 0 (graft) to D74 (last sacrifices).
Divergence begins on D 31 at the end of the treatment.
Fig 6Comparison between surfaces.
A: Bloxpot of left tumor surface in treatment group (1) and the three control groups (2 to 4). The bottom and top of the blue box are the first and third quartiles and the horizontal rule inside the box is the second quartile (median). Whiskers correspond to ± 1.5 IQR (interquartile range). Data not included between the whiskers are plotted as outliers with an open circle. Means are plotted with an open diamond. B: Boxplot of right surface.