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5 Morphometrics, Optical 3D Imaging, andMonitoring ofCraniofacial Development andMalformations
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straight line through the nasion point at a 90° angle to the cranial width. Starting at the inter­section of these two lines at a 30° angle to the cranial length, two diagonals are drawn through the cranial contour (Fig.5.5). The Cranial Vault Asymmetry Index is then the relative length dif­ference between these two diagonals, based on
CVAI
DiagonalDiagonal
AB
-
5.7.2 The 3D Asymmetry Index (3DAI)
One approach for 3D symmetry analysis is based on calculation of the mean distance between the original 3D surface and its mirrored and matched copy. It is a modication of a method proposed by Benz etal. in 2002 [56].
The original surface and its mirrored copy are matched (registered) employing the iterative closest point (ICP) algorithm [57], thus minimiz­ing the distance between them. This process is repeated iteratively with rened mirror planes calculated from the centroids of corresponding points of the original surface and its mirrored copy (Fig.5.6) [27, 58].
The nal symmetry plane is the estimated median sagittal plane. The remaining asymme­tries between the two surfaces can be visualized by a pseudo-color scale as seen in Fig.5.6. An asymmetry index 3DAI may be dened as
d
with d denoting the mean distance between the two surfaces and D being the diagonal of the bounding box that encloses the face [59].
´1000
the points of intersection with the outline of the head [53].
It is calculated as the difference between the length of the two diagonals multiplied by 100 and then divided by the length of the longer diagonal. The CVAI is given in percent. A CVAI >3.5% is considered asymmetric [53].
´
100
>
if=
5.7.3 Landmarks
Morphometric landmarks can be dened as ana­tomical points located on the facial surface. Landmarks occur either individually or in pairs. In a right-left comparison, commonly used in bilaterally symmetrical organisms, the individual points are on the median sagittal plane, and the pairwise points are about the same bilateral dis­tance from it (Fig.5.7) [61].
A comparison of two similar faces or a sym­metry calculation can be performed by measur­ing the deviation of each individual point from the median sagittal plane and the difference in distance of the paired points from that plane [62].
In addition, standards are dened by reference values, giving the ratio or distance between cer­tain points [63].
The analysis of the lateral cephalogram, which works with landmarks, has been part of standard diagnostics in orthodontics and combined dys­gnathia surgery for almost 100 years [11]. This complex analysis, which was previously carried out manually, can now be carried out fully automati­cally by software that recognizes and analyzes land­marks [64]. Such an analysis can also be performed with facial images [65, 66]. The manual setting of
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Fig. 5.6 Visualization
of the asymmetrical areas of the face by superimposing the original face surface with the matched mirrored copy. Pseudo-color scale with distances in mm. The symmetry plane is the estimated median sagittal plane
H. S. Visse et al.
2.883
2.162
1.442
0.721
landmarks on the patient can, however, improve the precision of anthropometric software [28].
Modern 3D surface scanners offer a reliable and accurate diagnosis of the soft tissue even without additional hard tissue information [67]. The analysis of the hard tissue should not be used to draw any direct conclusions about the soft tis­sue. Morphological differences between hard and soft tissue should always be considered sepa­rately [68].
5.8 Shape Analysis
Within this context, shapes are described by a xed arrangement of landmarks. This means that the landmarks are ordered in a xed sequence (in
0.000
the example of Fig.
5.7 pairs of pixel coordi-
nates). When quantifying the differences between two shapes, it must be taken into account that the measured coordinates of the landmarks may be provided in different scales and may be located differently in space, which is not relevant for the assessment of a shape. This means that the shapes must rst be subjected to a transformation which compensates for these irrelevant differences. For example, in order to compare two different faces dened by characteristic landmarks such as in
5.7, one of the faces must be transformed to
Fig. look as similar as possible in size and shape to the rst face, regardless of its position in the coordi­nate system. Two common methods for this are the use of Bookstein coordinates and the Procrustes transformation.
5 Morphometrics, Optical 3D Imaging, andMonitoring ofCraniofacial Development andMalformations
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Fig. 5.7 Facial
landmarks automatically localized using a machine learning approach [60]
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5.8.1 Bookstein Coordinates
A simple approach to the problem is the transfor­mation proposed by Bookstein. In this method, only the rst two landmarks are aligned by trans­lation, rotation, and scaling. The remaining land­marks are then adjusted accordingly. This then allows the calculation of (remaining) differences [69, 70]. To illustrate this approach, Fig. 5.8 shows two shapes that represent similar anatomi­cal features with different scales and positions. In Fig. 5.9, the two shapes are transformed into Bookstein coordinates.
5.8.2 Procrustes Analysis
The term Procrustes refers to a bandit from Greek mythology who forced his victims into an iron bed, stretching or cutting off their limbs when they did not t. By analogy, in the Procrustes transfor­mation, two shapes are brought into maximum congruence through translation, rotation, and scaling. A prerequisite for the meaningful appli­cation of this procedure is that the two objects to be compared are similar [61]. Figure5.10 shows the result of the Procrustes transformation of the two shapes displayed in Fig.5.8. A simple mea-
62
−40 −20 02040
−40 −20 02040
180 200 220 240 260
360 380 400 420 440
−2 −1 012
−1.0 0.0 0.5 1.0 1.5 2.0
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5
6
1
5
6
3
4
2
4
3
6
6
5
5
1
1
4
2
2
3
3
1
Fig. 5.8 Two shapes, each dened by a sequence of land-
marks. The lower one is taken from Fig.5.7 and repre­sents the right eye, and the upper one is an arbitrary eye-like shape
5
6
6
12
12
2
4
5
4
3
3
Fig. 5.10 Result of a Procrustes transformation of the
two shapes from Fig.5.8. All landmarks are brought into alignment as much as possible using a regression technique
5.8.3 Anthropometric Mask
The concept of landmarking was further devel­oped by Claes et al. through the so-called anthropometric mask. It consists of about 10,000 quasi-landmarks, which are placed automatically over the face. By comparing the quasi-landmarks, e.g., pre- and post-surgery, differences in facial structures can be determined and displayed graphically [71].
5.9 Conclusion
Fig. 5.9 The two shapes from Fig.5.8 transformed into
Bookstein coordinates. Only landmark one and two are aligned by transformation
sure to quantify the residual deviation between the shapes is the sum of the Euclidean distances between corresponding landmarks.
Morphometrics and high-resolution optical 3D imaging systems are powerful tools for docu­menting facial structures and their changes in normal facial development and facial malforma­tions. They can be used for a multitude of other applications. In combination with radiological layer systems (MRI, CT, CBCT), fundamental insights in healthy or diseased states of patients can be gained.
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References
1. Ascaso FJ, Lizana J, Singh AD, Dua HS. One eyed beauty: Queen Nefertiti’s bust. Br J Ophthalmol. 2011;95:161. https://doi.org/10.1136/
bjo.2010.201624
2. Janson HWJAF.History of art: the Western tradition. Prentice Hall: Upper Saddle River, NJ; 2004.
3. Hugh H, Fleming J. A world history of art. 7th ed. London: Laurence King Publishing; 2005.
4. Rettfort R. Rettfort’s physionoype. In: Dingler’s Polytechnisches Journal. p.383–386.
5. Image Source. http://dingler.culture.hu- berlin.de/
article/pj058/ar058061
6. Frieß P. Kunst und Maschine: 500 Jahre Maschienenlinien in Bild und Skulptur. Deutscher Kunstverlag: München; 1991.
7. Broadbent BH.A new x ray technique and its applica­tion to orthodontics. Angle Orthod. 1931;1:45–66.
8. Hofrath H. Die Bedeutung der Röntgenfern­und Abstandsaufnahme für die Diagnostik von Kieferanomalien. Fortschritt Orthodontie. 1931;1:232–6.
9. Bull J. The history of computed tomography. In: Caillé J-M, Salamon G, editors. Computerized tomography. Berlin, Heidelberg: Springer-Verlag Berlin Heidelberg GmbH; 1980. p.3–6.
10. Swennen GRJ, Schutyser F. Three-dimensional vir­tual approach to diagnosis and treatment planning of maxillofacial deformity. In: Bell WH, Guerrero CA, editors. Distraction osteogenesis of the facial skel­eton. Shelton: PMPH; 2007. p.55–79.
11. Hans MG, Palomo JM, Valiathan M. History of imaging in orthodontics from broadbent to cone­beam computed tomography. Am J Orthod Dentofac Orthop. 2015;148:914–21. https://doi.org/10.1016/j.
ajodo.2015.09.007.
12. Camison L, Bykowski M, Lee W, Roosenboom W, Goldstein JA, Losee JE, Weinberg SM.Validation of the Vectra H1 portable three-dimensional photogram­metry system for facial imaging. Int J Oral Maxillofac Surg. 2018;47:403–10.
13. Gibelli D, Pucciarelli V, Cappella A, Dolci C, Sforza C.Are portable stereophotogrammetric devices reli­able in facial imaging?: a validation study of VECTRA H1 device. J Oral Maxillofac Surg. 2018;76:1772–84.
https://doi.org/10.1016/j.joms.2018.01.021.
14. Kim AJ, Gu D, Chandiramani R, Linjawi I, Deutsch ICK, Allareddy V, Masoud MI. Accuracy and reli­ability of digital craniofacial measurements using a small- format, handheld 3D camera. Orthod Craniofac Res. 2018. https://doi.org/10.1111/ocr.12228.
15. Koban KC, Perko P, Etzel L, Li Z, Schenck TL, Giunta RE. Validation of two handheld devices against a non-portable three-dimensional surface scanner and assessment of potential use for intra­operative facial imaging. J Plast Reconstr Aesthet Surg. 2020;73(1):141–8. https://doi.org/10.1016/j.
bjps.2019.07.008.
.
.
16. Amornvit P, Sanohkan S.The accuracy of digital face scans obtained from 3D scanners: an invitro study. Int J Environ Res Public Health. 2019;16(24):5061.
https://doi.org/10.3390/ijerph16245061.
17. Nyberg EL, Farris AL, Hung BP, Dias M, Garcia JR, Dorafshar AH, Grayson WL. 3D-printing technolo­gies for craniofacial rehabilitation, reconstruction, and regeneration. Ann Biomed Eng. 2017;45:45–57.
https://doi.org/10.1007/s10439- 016- 1668- 5.
18. Roelfsema NM, Hop WCJ, van Adrichem LNA, Wladimiroff JW. Craniofacial variability index in utero: a three-dimensional ultrasound study. Ultrasound Obstet Gynecol. 2007;29:258–64.
doi.org/10.1002/uog.3904
19. Nam K-U, Hong J. Is three-dimensional soft tis­sue prediction by software accurate? J Craniofac Surg. 2015;26:e729–33. https://doi.org/10.1097/
SCS.0000000000002234.
20. Swennen GRJ, Hausamen J-E, Schutyser F. Three­dimensional cephalometry: a color atlas and man­ual. Berlin, Heidelberg: Springer-Verlag Berlin Heidelberg; 2006.
21. Ebrahim MA-B. 3D laser scanners’ techniques over­view. Int J Sci Res. 2015;4:323–31.
22. Luhmann T, Robson S, Kyle S, Boehm J.Close-range photogrammetry and 3D imaging. 2nd ed. Berlin: De Gruyter; 2014.
23. Özyeşil O, Voroninski V, Basri R, Singer A. A survey of structure from motion. Acta Numerica. 2017;26:305–64. https://doi.org/10.1017/
S096249291700006X.
24. Ma L, Xu T, Lin J.Validation of a three-dimensional facial scanning system based on structured light tech­niques. Comput Methods Prog Biomed. 2009;94:290–
8. https://doi.org/10.1016/j.cmpb.2009.01.010.
25. Aswehlee AM, Elbashti ME, Hattori M, Sumita YI, Taniguchi H. Feasibility and accuracy of noncon­tact three-dimensional digitizers for geometric facial defects: an in vitro comparison. Int J Prosthodont. 2018;31:601–6.
26. Lindner M, Schiller I, Kolb A, Koch R.Time-of-ight sensor calibration for accurate range sensing. Comput Vis Image Underst. 2010;114:1318–28. https://doi.
org/10.1016/j.cviu.2009.11.002.
27. Bischoff G, Böröcz Z, Proll C, Kleinheinz J, von Bally G, Dirksen D.Modular optical topometric sen­sor for 3D acquisition of human body surfaces and long-term monitoring of variations. Biomed Tech (Berl). 2007;52:284–9.
BMT.2007.048.
28. Aynechi N, Larson BE, Leon-Salazar V, Beiraghi S. Accuracy and precision of a 3D anthropometric facial analysis with and without landmark labeling before image acquisition. Angle Orthod. 2011;81:245–
52. https://doi.org/10.2319/041810- 210.1.
29. Zhao Y-J, Xiong Y-X, Wang Y. Three-dimensional accuracy of facial scan for facial deformities in clinics: a new evaluation method for facial scanner accuracy. PLoS One. 2017;12:1–13. https://doi.org/10.1371/
journal.pone.0169402.
https://doi.org/10.11607/ijp.5855.
.
https://doi.org/10.1515/
https://
64
https://t.me/medicina_free
H. S. Visse et al.
30. Brons S, Darroudi A, Nada R, Bronkhorst EM, Vreeken R, Berge SJ, etal. Inuence of involuntary facial expressions on reproducibility of 3D stereopho­togrammetry in children with and without complete unilateral cleft lip and palate from 3 to 18 months of age. Clin Oral Invest. 2019;23:1041–50.
org/10.1007/s00784-
31. Brons S, van Beusichem ME, Maal TJJ, Plooij JM, Bronkhorst EM, Bergé SJ, Kuijpers-Jagtman AM.Development and reproducibility of a 3D stereo­photogrammetric reference frame for facial soft tissue growth of babies and young children with and without orofacial clefts. Int J Oral Maxillofac Surg. 2013;42:2–
8.
https://doi.org/10.1016/j.ijom.2012.07.006.
32. Brons S, Meulstee JW, Loonen TGJ, Nada RM, Kuijpers MAR, Bronkhorst EM, et al. Three­dimensional facial development of children with uni­lateral cleft lip and palate during the rst year of life in comparison with normative average faces. PeerJ. 2019;7:e7302. https://doi.org/10.7717/peerj.7302.
33. Curti SM, Barla N, Bianchi FA, Di Vella G, Orto D, Ramieri GA, Verze L. Juvenile facial growth and mimicry: a preliminary 3D study. J Forensic Sci. 2019;64(6):1812–6. https://doi.
org/10.1111/1556- 4029.14061.
34. Kau CH, Zhurov A, Bibb R, Hunter L, Richmond S.The investigation of the changing facial appearance of identical twins employing a three-dimensional laser imaging system. Orthod Craniofac Res. 2005;8:85–90.
https://doi.org/10.1111/j.1601- 6343.2005.00320.x.
35. Bugaighis I, Mattick CR, Tiddeman B, Hobson R. 3D facial morphometry in children with oral clefts. Cleft Palate Craniofac J. 2014;51:452–61. https://doi.
org/10.1597/12- 217.
36. Littleeld TR, Kelly KM, Cherney JC, Beals SP, Pomatto JK. Technical strategies: development of a new three-dimensional cranial imaging system. J Craniofac Surg. 2004;15:175–81.
37. Pfaff MJ, Steinbacher DM.Plastic surgery applica­tions using three-dimensional planning and computer­assisted design and manufacturing. Plastic Reconstr Surg. 2016;137:603e–16e. https://doi.org/10.1097/01.
prs.0000479970.22181.53.
38. Meulstee J, Liebregts J, Xi T, Vos F, de Koning M, Bergé S, Maal T.A new 3D approach to evaluate facial prole changes following BSSO.J Craniomaxillofac Surg. 2015;43:1994–9.
jcms.2015.08.007.
39. Hajeer MY, Millett DT, Ayoub AF, Siebert JP. Applications of 3D imaging in orthodon­tics: part I. J Orthod. 2004;31:62–70. https://doi.
org/10.1179/146531204225011346
40. van Loon B, van Heerbeek N, Bierenbroodspot F, Verhamme L, Xi T, de Koning MJJ, et al. Three­dimensional changes in nose and upper lip volume after orthognathic surgery. Int J Oral Maxillofac Surg. 2015;44:83–9. https://doi.org/10.1016/j.
ijom.2014.08.001.
41. Kim Y, Kim H, Kim YO. Virtual reality and aug­mented reality in plastic surgery: a review. Arch
018- 2520- 0.
https://doi.org/10.1016/j.
https://doi.
.
Plast Surg. 2017;44:179–87.
aps.2017.44.3.179
42. Tzou C-HJ, Artner NM, Pona I, Hold A, Placheta E, Kropatsch WG, Frey M. Comparison of three­dimensional surface-imaging systems. J Plast Reconstr Aesthet Surg. 2014;67:489–97.
org/10.1016/j.bjps.2014.01.003
43. Amini S, Kersten-Oertel M. An augmented reality mastectomy surgical planning prototype using the HoloLens. Healthc Technol Lett. 2019;6(6):261–5.
44. de Heras Ciechomski P, Constantinescu M, Garcia J, Olariu R, Dindoyal I, Le Huu S, Reyes M. Development and implementation of a web­enabled 3D consultation tool for breast augmentation surgery based on 3D-image reconstruction of 2D pic­tures. J Med Internet Res. 2012;14:e21. https://doi.
org/10.2196/jmir.1903.
45. Burkhardt F, Piskin C, Sailer I, Fehmer V.Dynamic real-time visualization in the diagnostic phase with the aid of augmented reality. Implantologie. 2019;27:133–42.
46. Daher R, Ardu S, Vjero O, Krejci I. 3D digital smile design with a mobile phone and intraoral optical scan­ner. Compend Contin Educ Dent. 2018;39:e5–8.
47. Omar D, Duarte C. The application of param­eters for comprehensive smile esthetics by digital smile design programs: a review of literature. Saudi Dent J. 2018;30:7–12.
sdentj.2017.09.001.
48. Sayadi LR, Naides A, End M, Fijany A, Chopan M, Sayadi JJ, etal. The new frontiert a review of aug­mented reality ad virtual reality in plastic surgery. Aesthet Surg J. 2019;39:1007–16.
49. Tepper OM, Rudy HL, Lefkowitz A, Weimer KA, Marks SM, Stern CS, Garfein ES. Mixed reality with HoloLens: where virtual reality meets aug­mented reality in the operating room. Plast Reconstr Surg. 2017;140:1066–70.
PRS.0000000000003802.
50. Goebbels G, Troche K, Braun M, Ivanovic A, Grab A, von Lübtow K, etal editors. Development of an aug­mented reality system for intra-operative navigation in maxillo-facial surgery; 2002.
51. Kim J, Ha T, Kye H.Real-time computed tomography volume visualization with ambient occlusion of hand­drawn transfer function using local vicinity statistic. Healthc Inform Res. 2019;25:297–304. https://doi.
org/10.4258/hir.2019.25.4.297.
52. Blanck-Lubarsch M, Dirksen D, Feldmann R, Sauerland C, Hohoff A. 3D-analysis of mouth, nose and eye parameters in children with fetal alcohol syndrome (FAS). Int J Environ Res Public Health. 2019;16(14):2535. https://doi.org/10.3390/
ijerph16142535.
53. Loveday BPT, de Chalain TB. Active counterposi­tioning or orthodontic device to treat positional pla­giocephaly. J Craniofac Surg. 2001;12:38–313.
54. Kauffmann P, Cordesmeyer R, Fouellefack GA, Schminke B, Wiese K-G. Postoperative long-term results for the comparison of the symmetry of the
.
https://doi.org/10.5999/
https://doi.
.
https://doi.org/10.1016/j.
https://doi.org/10.1097/
5 Morphometrics, Optical 3D Imaging, andMonitoring ofCraniofacial Development andMalformations
https://t.me/medicina_free
65
upper lip during lip closure according to Millard and Pfeifer. Maxillofac Plast Reconstr Surg. 2018;40:18.
https://doi.org/10.1186/s40902- 018- 0157- 1.
55. Berlin NF, Berssenbrügge P, Runte C, Wermker K, Jung S, Kleinheinz J, Dirksen D. Quantication of facial asymmetry by 2D analysis—a com­parison of recent approaches. J Craniomaxillofac Surg. 2014;42:265–71.
jcms.2013.07.033
56. Benz M, Maier T, Nkenke E, Seeger S, Neukam FW.The symmetry of faces. In: Greiner G, Niemann H, Ertl T, Seidel H-P, editors. Vision, modeling and visualization 2002. 1st ed. Erlangen: Akademische Verlagsgesellschaft AKA; 2002. p.43–50.
57. Besl PJ, McKay ND. Method for registration of 3-D shapes. IEEE Transact Pattern Analysis Mach Intelligence. 1992;14:239–56.
org/10.1117/12.57955.
58. Berssenbrügge P, Lingemann-Koch M, Abeler A, Runte C, Jung S, Kleinheinz J, etal. Measuring facial symmetry: a perception-based approach using 3D shape and color. Biomed Tech (Berl). 2015;60:39–47.
https://doi.org/10.1515/bmt- 2014- 0024.
59. Berssenbrügge P, Berlin NF, Kebeck G, Runte C, Jung S, Kleinheinz J, Dirksen D. 2D and 3D analy­sis methods of facial asymmetry in comparison. J Craniomaxillofac Surg. 2014;42:e327–34. https://doi.
org/10.1016/j.jcms.2014.01.028.
60. Kazemi V, Sullivan J. One millisecond face align­ment with an ensemble of regression trees. In: 2014 IEEE Conference on Computer Vision and Pattern Recognition (CVPR); 6/23/2014–6/28/2014; Columbus, OH. [Place of publication not identied]: [publisher not identied]; 2014. 1867–1874.
doi.org/10.1109/CVPR.2014.241
61. Mardia KV, Bookstein FL, Moreton IJ. Statistical assessment of bilateral symmetry of shapes. Biometrika. 2000;87:285–300.
62. Hatch CD, Wehby GL, Nidey NL, Moreno Uribe LM.Effects of objective 3-dimensional measures of
.
https://doi.org/10.1016/j.
https://doi.
https://
.
facial shape and symmetry on perceptions of facial attractiveness. J Oral Maxillofac Surg. 2017;75:1958–
70. https://doi.org/10.1016/j.joms.2017.04.042.
63. Farkas LG. Anthropometry of the head and face. NewYork: Elsevier North Holland; 1981.
64. Mahto RK, Kharbanda OP, Duggal R, Sardana HK.A comparison of cephalometric measurements obtained from two computerized cephalometric softwares with manual tracings. J Indian Orthod Soc. 2016;50:162–
https://doi.org/10.4103/0301- 5742.186359.
70.
65. Rousseau M, Retrouvey J-M. pa: a python package for dental facial analysis using computer vision and statistical shape analysis. JOSS. 2018;3:855. https://
doi.org/10.21105/joss.00855
66. Kazemi V, Sullivan V.One millisecond face alignment with an ensemble of regression trees. IEEE confer­ence on computer vision and pattern recognition (CVPR). 2014:1867–74.
67. Plooij JM, Swennen GRJ, Rangel FA, Maal TJJ, Schutyser FAC, Bronkhorst EM, et al. Evaluation of reproducibility and reliability of 3D soft tis­sue analysis using 3D stereophotogrammetry. Int J Oral Maxillofac Surg. 2009;38:267–73.
org/10.1016/j.ijom.2008.12.009.
68. Budai M, Farkas LG, Tompson B, Katic M, Forrest CR.Relationship between anthropometric and cepha­lometric measurements and proportions of the face of healthy young white adult men and women. J Craniofac Surg. 2003;14:154–61.
69. Bookstein FL. Size and shape spaces for landmark data in two dimensions. Stat Sci. 1986;1:181–222.
70. Dryden IL, Mardia KV. Statistical shape analysis with applications in R.The Astrium, Southern Gate, Chichester, West Sussex: Wiley; 2016.
71. Claes P, Walters M, Clement J.Improved facial out­come assessment using a 3D anthropometric mask. Int J Oral Maxillofac Surg. 2012;41:324–30. https://
doi.org/10.1016/j.ijom.2011.10.019.
.
https://doi.
Classication ofCraniofacial
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Malformations
UlrichMeyer
6
6.1 Introduction
Classication of craniofacial malformations is difcult to standardize. This is based on multi­ple aspects in disease development and disease manifestation. Additionally, the border between a disease and a norm variance is oating. Some aspects have to be recognized: on one hand, the determination of the disease and on the other hand the documentation of the disease outcome. Determination of a disease can be done on a genetic or a clinical level; documentation can be done on various imaging procedures (pic­tures, MRI, CT, CBCT, 3D scan, or sonographic images). In order to elaborate a comprehensive classication system for the broad range of cra­niofacial malformations, different issues have to be considered: the development of classica­tion systems, current concepts of disease clas­sication, genetics and pathogenesis of head malformation, and disease recognition and docu­mentation. A new three-axis classication system is proposed that comprehensively includes all craniofacial malformations.
U. Meyer (*) Craniofacial Center, Kieferklinik Münster, Münster, Germany
University of Düsseldorf, Westdeutsche Kieferklinik, Moorenstrasse, Düsseldorf, Germany e-mail: info@kieferklinik-muenster.de
6.2 The Development
ofClassication Systems
Disease classications (taxonomies) are used ubiquitously in academic medicine, human genetics, the health industry, and economics. Much like any library’s content catalogue, dis­ease taxonomies strive to group together similar entities for ease of access and analysis [1]. Historically, changes in these groupings have reected a progression toward etiologic, common- cause disease classications [26]. The development of nosologies has closely paralleled the evolution of methods designed for the recon­struction of the evolutional process (Fig. 6.1). Approaches to species classications were mostly subjective and made without any hint of the common-origin interpretation. They utilized only a small subset of all the visible morphologi­cal features of any given organism. Initially, many of these groupings were largely arbitrary— often guided by topographical or anatomical sim­ilarities. These early phylogenetic methods were followed by the use of maximum parsimony methods, explicitly minimizing the number of differences between proximal taxonomy leaves.
Disease taxonomy plays an important role in dening the diagnosis, treatment, and mecha­nisms of human diseases even now. The princi­ple of the current clinical disease taxonomies, in particular the International Classication of Diseases (ICD) (Fig. 6.2), goes back to the
© Springer Nature Switzerland AG 2021 U. Meyer (ed.), Fundamentals of Craniofacial Malformations,
https://doi.org/10.1007/978-3-030-46024-2_6
67
68
New World monkeys
Organism
Archaebacteria,
a
https://t.me/medicina_free
Modern
humans
Orangutans,
Goillas
Great apes
Old World
monkeys
Tarsiers
Apes
Catarrhines
Haplorrhines
Rodents,
Lagomorphs
Xenarthrans
Marsupials
Birds
Bony fishes
Hagfishes
Tunicates
Echinoderms,
Hemichordates
Protostomes
Comb jellies
Trichoplax
Choanoflagellates,
Mesomycetozoea
Plants
Archaeplastida
Bacteria
Prokaryotes
Primates
Euarchonoglires
Placentals
Mammals
Tetrapods
Gnathostomata
Vertebrates
Chordates
Deuterostomes
Bilateria
Eumetazoans
Metazoans
Opisthokonts
Eukaryotes
Chimpanzees
Gibbons
Strepsirrhines
Treeshrews, Colugos
Afrotherians, Laurasiatherians
Monotremes
Amphibians, Reptiles
Cartilaginous fishes
Lamprey eels
Cephalochordates
Xenoturbella
Orthonectida, Acoelomorpha, Dicyemida
Cnidarians
Sponges
Fungi
Amoebozoans, Chromalveolata, Rhizaria, Excavates
U. Meyer
Fig. 6.1 (a) Taxonomy from simple organisms to the
human species. (b) Taxonomy at a precise level. (With permission from Springer Nature: Nature, The global
diversity of birds in space and time, Jetz, W., Thomas, G., Joy, J. etal., 2012). Source: Reprinted from Peter Hermes
Furian/Shutterstock.com with permission
6 Classication ofCraniofacial Malformations
https://t.me/medicina_free
b
69
Fig. 6.1 (continued)
Fig. 6.2 International Classication of Diseases. Source:
Reprinted from hafakot/Shutterstock.com with permission
work of William Farr in the nineteenth century and is primarily derived from the differentia­tion of clinical features (e.g., symptoms and micro-examination of diseased tissues and cells) [7]. Despite its extensive clinical use and elaboration for economical reasons, this classi­cation system lacks the depth required for pre­cision medicine with the limitations of its rigid hierarchical structure, and, moreover, it does not exploit the rapidly expanding molecular insights of disease phenotypes. Most recent arrivals to disease classication are statistical