The inverse dynamics problem of neuromuscular control

Biological Cybernetics

Volumn 82, Issue 2, 2000, Pages 133-141

  Hatze, H ^a  

^a UNIVERSITY OF VIENNA   (Austria)

Author keywords

[No Author keywords available]

Indexed keywords

ARTICLE; AUDIOVISUAL EQUIPMENT; BIOLOGICAL MODEL; COMPUTER SIMULATION; HUMAN; INNERVATION; MATHEMATICS; MOVEMENT (PHYSIOLOGY); MUSCLE CONTRACTION; MUSCULOSKELETAL FUNCTION; PHYSIOLOGY; REPRODUCIBILITY; SKELETAL MUSCLE;

COMPUTER SIMULATION; HUMANS; MATHEMATICS; MODELS, ANATOMIC; MODELS, BIOLOGICAL; MOVEMENT; MUSCLE CONTRACTION; MUSCLE, SKELETAL; MUSCULOSKELETAL PHYSIOLOGY; REPRODUCIBILITY OF RESULTS;

EID: 0034132767     PISSN: 03401200     EISSN: None     Source Type: Journal    
DOI: 10.1007/s004220050013     Document Type: Article

References (21)

1. Anderssen RS, Bloomfield P (1974) Numerical differentiation procedures for non-exact data. Numer Math 22:157-182
2. Arsenin VY (1968) Optimal summation of Fourier series with approximate coefficients (English translation). Sov Math Dokl 6:1345-1348
3. Cullum J (1971) Numerical differentiation and regularization. SIAM J Numer Anal 8:254-265
4. De Luca CJ, Erim Z (1994) Common drive of motor units in regulation of muscle force. Trends Neurosci 17:299-305
5. Eccles JC (1977) The understanding of the brain. McGraw-Hill, New York
6. Fuglevand AJ, Winter DA, Patla AE, Stashuk D (1992) Detection of motor unit action potentials with surface electrodes: influence of electrode size and spacing. Biol Cybern 67:143-153
7. Fuglevand AJ, Winter DA, Patla AE (1993) Models of recruitment and rate coding organization in motor unit pools. J Neurophysiol 70:2470-2488
8. Hatze H (1979) A teleological explanation of Weber's law and the motor unit size law. Bull Math Biol 41:407-425
9. Hatze H (1980) A mathematical model for the computational determination of parameter values of anthropomorphic segments. J Biomech 13:833-843
10. Hatze H (1981) The use of optimally regularized Fourier series for estimating higher-order derivatives of noisy biomechanical data. J Biomech 14:13-18
11. Hatze H (1984) Quantitative analysis, synthesis and optimization of human motion. Hum Movement Sci 3:5-25
12. Hatze H (1986) Motion variability - its definition, quantification, and origin. J Mot Behav 18:5-16
13. Hatze H (1990) Data conditioning and differentiation techniques. In: Berme N, Cappozzo A (eds) Biomechanics of human movement: applications in rehabilitation, sports and ergonomics. Bertec, Worthington, Ohio, pp 237-248
14. Hatze H (1995) The extended transentropy function as a useful quantifier of human motion variability. Med Sci Sports Exerc 27:751-759
15. Hatze H (1997) Muskelmechanische Aspekte eines 3D Large-Scale Simulationsmodells des menschlichen neuromuskuloskelettären Systems. Österr Z Phys Med Rehabil 7 [Suppl. 2]:9-14
16. Hatze H (1998) Hyposensitivity of skeletal motions to neural control perturbations - a challenging concept in neuromuscular control. In: Kornecki S (ed) The problem of muscular synergism. Wydawnictwo, Wroclaw, Poland, pp 61-71
17. Hatze H, Buys JD (1977) Energy-optimal controls in the mammalian neuromuscular system. Biol Cybern 27:9-20
18. Morozov VA (1984) Methods for solving incorrectly posed problems. Springer, New York Berlin Heidelberg
19. Tikhonov AN (1943) On the stability of inverse problems (in Russian). Dekl Akad Nauk SSSR 5:195-198
20. Tikhonov AN (1963) On the regularization of ill-posed problems (English translation). Sov Math Dokl 4:1624-1627
21. Woltring HJ (1985) On optimal smoothing and derivative estimation from noisy displacement data in biomechanics. Hum Movement Sci 4:229-245