J. Melli-Huber’s research while affiliated with Princeton University and other places

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Publications (3)


Fig. 1. (a) Fish swimming in an infinite potential flow. The body of the fish is modeled as a system of articulated solid bodies. (b) Vortices shed by a swimming fish, the brighter vortices being the most recent. The vortices form a thrust wake, that is, a wake that resembles drag wakes generated behind stationary obstacles but with opposite direction of rotation. (c) Fish swimming in a drag wake generated behind a solid obstacle. The undulating fish weaves through the vortex street as if it were generating a thrust wake. Figure inspired by Müller [2003].  
Fig. 2. The rigid motions of B i , i = 1, 2, 3, relative to a fixed inertial frame, are given by g i , respectively, while the rigid motions of B α , α = 1, 2, relative to a B 3 -fixed frame, are given by g −1 3 g α .  
Fig. 3. The configuration space R has the structure of a principal bundle over the shape space X, which allows the net locomotion g 3 to be cast as a geometric phase, or holonomy, over closed loops traced by the shape variables (x 1 , x 2 ).  
Fig. 4. A three-link mechanism submerged in a perfect fluid.  
Locomotion of Articulated Bodies in a Perfect Fluid
  • Article
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August 2005

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793 Reads

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258 Citations

Journal of Nonlinear Science

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J. E. Marsden

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J. B. Melli-Huber

This paper is concerned with modeling the dynamics of N articulated solid bodies submerged in an ideal fluid. The model is used to analyze the locomotion of aquatic animals due to the coupling between their shape changes and the fluid dynamics in their environment. The equations of motion are obtained by making use of a two-stage reduction process which leads to significant mathematical and computational simplifications. The first reduction exploits particle relabeling symmetry: that is, the symmetry associated with the conservation of circulation for ideal, incompressible fluids. As a result, the equations of motion for the submerged solid bodies can be formulated without explicitly incorporating the fluid variables. This reduction by the fluid variables is a key difference with earlier methods, and it is appropriate since one is mainly interested in the location of the bodies, not the fluid particles. The second reduction is associated with the invariance of the dynamics under superimposed rigid motions. This invariance corresponds to the conservation of total momentum of the solid-fluid system. Due to this symmetry, the net locomotion of the solid system is realized as the sum of geometric and dynamic phases over the shape space consisting of allowable relative motions, or deformations, of the solids. In particular, reconstruction equations that govern the net locomotion at zero momentum, that is, the geometric phases, are obtained. As an illustrative example, a planar three-link mechanism is shown to propel and steer itself at zero momentum by periodically changing its shape. Two solutions are presented: one corresponds to a hydrodynamically decoupled mechanism and one is based on accurately computing the added inertias using a boundary element method. The hydrodynamically decoupled model produces smaller net motion than the more accurate model, indicating that it is important to consider the hydrodynamic interaction of the links.

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FIGURE 2: CC ERF Actuator Parts (3 left drawings) and Assembled Actuator With and Without Cover Plate  
TABLE 2 : CC Actuator Dynamic Torque Experimental Values
FIGURE 11: Theoretical and Experimental Dynamic Torque vs. Voltage for CC Actuator w/ 0.50 mm Gap The FP actuator also benefits greatly from a reduction in the gap width between actuators. For manufacturing limit reasons, a gap of 0.75 mm was selected. The inner radius (10.2 mm) is fixed, since it depends on the diameter of the shaft, so the outer radius was selected to meet the same specified requirements, as previously stated. An outer radius of 15.0 mm was found to meet both of these requirements. Four positive, moving electrode plates and  
FIGURE 12: Complete Flat-Plate Actuator Assembly Figure 13 shows the performance curves for both actuator types with the parameters chosen previously in static and dynamic mode. The top two graphs are for the CC actuator, while the bottom two graphs show the performance of the FP actuator. Table 3 summarizes the important properties of both actuators.  
Electro-rheological fluidic actuators for haptic vehicular instrument controls

April 2003

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448 Reads

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21 Citations

J. Melli-Huber

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A. Fisch

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Force-feedback mechanisms have been designed to simplify and enhance the human-vehicle interface. The increase in secondary controls within vehicle cockpits has created a desire for a simpler, more efficient human-vehicle interface. By consolidating various controls into a single, haptic feedback control device, information can be transmitted to the operator, without requiring the driver's visual attention. In this paper Electro-Rheological Fluids (ERF) based actuated mechanisms are presented that provide haptic feedback ERFs are liquids that respond mechanically to electric fields by changing their properties, such as viscosity and shear stress electroactively. Using the electrically controlled rheological properties of ERFs, we developed haptic devices that can resist human operator forces in a controlled and tunable fashion. The design of two types of ERF-based actuators and joystick is presented in detail. Their analytical model is derived, parametric analysis is performed, and experimental systems and data are presented.


CHAPTER 4: Haptic Devices for Virtual Reality, Telepresence and Human-Assistive Robotics

1,025 Reads

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66 Citations

Biomimetic systems attempt to copy the form or the behavior of biological systems to create efficient machines and processes. Since nature has had millions upon millions of years to perfect these systems it is logical to learn from these systems when designing machines and processes. Another way to use the tools that nature has built is to design machines that specifically incorporate a human into the system. These biologically-incorporated systems extend the capabilities of machines by adding a human component or extend the abilities of humans with the assistance of man-made devices.

Citations (3)


... In order to create immersive and engaging experiences in the metaverse, users need to feel physical sensations in virtual environments [60]. Indeed, telepresence technologies can create the feeling of being present in a distant place [66,67]. As for haptic technologies, they can offer users tactile feedback that contains a strong source of positive emotions [68], such as the sensation of touch and pressure, or kinesthetic feedback, such as movement or resistance [60]. ...

Reference:

Virtual Tasting in the Metaverse: Technological Advances and Consumer Behavior Impacts
CHAPTER 4: Haptic Devices for Virtual Reality, Telepresence and Human-Assistive Robotics

... This is important for designing robots because it's not easy to make them move like living creatures. But swimming robots are better than traditional underwater vehicles that use propellers, as they can move more easily and efficiently [6,7]. Over the past decade, significant research has been devoted to developing these robots, which have greatly advanced in terms of both performance and stability. ...

Locomotion of Articulated Bodies in a Perfect Fluid

Journal of Nonlinear Science

... Several precedent works have been done in the modification of suspension [2][3][4][5], measurement of dynamic responses [6][7][8], inner structure examinations [9][10][11], and theoretical approaches [12][13][14][15]. Application to the machine elements such as clutch, damper [16], and actuator [17,18] is expected. ...

Electro-rheological fluidic actuators for haptic vehicular instrument controls