| Literature DB >> 26557436 |
Matthew J Ravosa1, Jeremiah E Scott2, Kevin R McAbee3, Anna J Veit3, Annika L Fling3.
Abstract
Using a model organism (rabbits) that resembles a number of mammalian herbivores in key aspects of its chewing behaviors, we examined how variation in dietary mechanical properties affects food breakdown during mastication. Such data have implications for understanding phenotypic variation in the mammalian feeding apparatus, particularly with respect to linking jaw form to diet-induced repetitive loading. Results indicate that chewing frequency (chews/s) is independent of food properties, whereas chewing investment (chews/g) and chewing duration(s), which are proportional to repetitive loading of the jaws, are positively related to food stiffness and toughness. In comparisons of displacement-limited and stress-limited fragmentation indices, which respectively characterize the intraoral breakdown of tough and stiff foods, increases in chewing investment and duration are linked solely to stiffness. This suggests that stiffer foods engender higher peak loads and increased cyclical loading. Our findings challenge conventional wisdom by demonstrating that toughness does not, by itself, underlie increases in cyclical loading and loading duration. Instead, tough foods may be associated with such jaw-loading patterns because they must be processed in greater volumes owing to their lower nutritive quality and for longer periods of time to increase oral exposure to salivary chemicals.Entities:
Keywords: Chewing parameters; Cyclical/repetitive loading; Diet; Food mechanical properties; Jaw loading patterns; Mammals; Mandibular morphology; Masticatory system; Rabbits
Year: 2015 PMID: 26557436 PMCID: PMC4636421 DOI: 10.7717/peerj.1345
Source DB: PubMed Journal: PeerJ ISSN: 2167-8359 Impact factor: 2.984
Mean values for mandibular peak-strain data in mammals (available only for rabbits and primates) recorded while processing various experimental foods, with corresponding mean food mechanical properties and fragmentation indices.
| Species | Food | W–S corpus shear strain | Elastic modulus | Toughness | Stress-limited index | Displacement- limited index |
|---|---|---|---|---|---|---|
| Rabbit | Hay (wet/dry) | 604 | 227.8/3,335.6 | 1,759.2/2,759.8 | 633.0/3,034.1 | 2.8/0.9 |
| ( | Pellet | 590 | 29.2 | 1,030.6 | 173.5 | 5.9 |
| Carrot | 297 | 6.9 | 343.9 | 48.7 | 7.1 | |
| Galago | Monkey chow | 1,459 | 50.4 | 1,030.6 | 228.0 | 4.5 |
| ( | Gummy bear | 1,140 | 0.1 | 1,709.7 | 10.9 | 156.3 |
| Prune | 565 | 0.5 | 345.7 | 12.8 | 27.1 | |
| Raisin | 494 | 0.2 | 306.6 | 8.2 | 37.3 | |
| Owl monkey | Gummy bear | 1,107 | 0.1 | 1,709.7 | 10.9 | 156.3 |
| ( | Prune | 1,063 | 0.5 | 345.7 | 12.8 | 27.1 |
| Apple skin | 733 | 12.9 | 662.9 | 92.4 | 7.2 | |
| Macaque | Monkey chow | 775 | 50.4 | 1,030.6 | 228.0 | 4.5 |
| ( | Popcorn kernel | 705 | 325.4 | 2,978.8 | 984.5 | 3.0 |
| Apple skin | 509 | 12.9 | 662.89 | 92.4 | 7.2 |
Notes.
By definition, stiff items exhibit a high elastic modulus (E). Because such food items experience little strain at high stresses, they influence oral fragmentation in a particular way characterized as stress-limited (Lucas, 2004; Williams et al., 2005). In contrast, when a food item exhibits greater toughness (R) and thus requires higher strains to fragment, oral breakdown of the bolus is displacement-limited. Fragmentation indices for displacement-limited ([R/E]0.5) and stress-limited ([E∗R]0.5) foods reflect the toughness and stiffness, respectively, of an item.
Rabbit data for the working-side (W-S) mandibular corpus are from Weijs & De Jongh (1977), while similar data for primates are from Hylander et al. (1998).
Data for hay and pellets are from Ravosa et al. (2007), while the remaining data are from Williams et al. (2005).
Data for hay are from Ravosa et al. (2007), whereas the remaining data are from Williams et al. (2005). Data for monkey chow are used to represent toughness for pellets.
Data are calculated based on mean values for stiffness and toughness presented in this table.
Figure 1Relationships among bite-force magnitude, chewing cycle length and chewing frequency when the latter two parameters are the same for hard or tough vs. soft foods (A) or different between such foods (B).
(A) Rate of force generation (= slope) is modified to produce a larger peak bite force for hard foods, with chewing cycle and chewing frequency being similar. In this scenario, chewing frequency will vary independent of chewing duration (and also chewing investment). (B) Rate of force generation is constant, but chewing cycle and chewing frequency differ due to the disparity in peak forces used to process hard/tough vs. soft foods. In this case, as chewing frequency is lower during the processing of hard/tough foods, this will also result in consequent increases in overall chewing duration. In vivo strain data for mammals support the model at left where chewing frequency is independent of food properties and peak bite-force magnitudes (Ross et al., 2007).
Figure 2Controlling for variation in bite-force magnitudes, hypothesized relationships between chewing cycle length and chewing frequency when both parameters are the same for hard/tough vs. soft foods (A) or different between such foods (B).
(A) Chewing cycle and chewing frequency are both similar, which means that increases in chewing duration of hard/tough foods are due solely to greater chewing investment and, in turn, cyclical loading. (B) Rate of force generation to orally process hard/tough vs. soft foods differs, such that chewing cycle and chewing frequency differ. In this scenario, chewing duration will be positively correlated with chewing cycle length and inversely related to chewing frequency.
Means, sample sizes, and 95% confidence intervals for within-individual chewing-parameter ratios.
| Comparison | Chewing frequency (chews/s) | Chewing duration (s) | Chewing investment (chews/g) |
|---|---|---|---|
| Hay/carrots | 0.96 ( | 9.02 ( | 8.53 ( |
| Hay/pellets | 0.99 ( | 3.22 ( | 2.95 ( |
| Pellets/carrots | 1.06 ( | 2.20 ( | 2.32 ( |
Notes.
Due to small sample sizes, confidence limits were not generated for hay-carrot comparisons; in this instance, the range of values is presented.
Figure 3Relationships between chewing investment (chews/g) and food mechanical properties (elastic modulus, E; toughness, R) and oral fragmentation indices (stress-limited, [E∗R]0.5; displacement-limited, [R/E]0.5).
P-values generated using a linear mixed-effects model are provided. All data are logged (base e). Black circles represent subjects that were given only two of the experimental foods; the values for each of these subjects are connected with dashed black lines. Red triangles indicate individuals that were given all three experimental foods; the values for each of these subjects are connected with solid red lines. Note that individuals with three data points are similar to individuals represented by only two data points.