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Degrees of freedom of a laparoscopic instrument. 

Degrees of freedom of a laparoscopic instrument. 

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Conference Paper
Full-text available
Laparoscopy is a surgical procedure on which operations in the abdomen are performed through small incisions using several specialized instruments. The laparoscopic surgery success greatly depends on surgeon skills and training. To achieve these technical high-standards, different apprenticeship methods have been developed, many based on in vivo tr...

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Context 1
... laparoscopic procedures, surgical instruments are controlled by a surgeon, whose movements are transmitted through the incision point, via a trocar (instrument shaft), to the tip of the instrument. As a result of this motion constraint, instead of six DOFs, the laparoscopic surgical tool only presents four fundamental DOFs: translation around the instrument axis (insertion/withdrawal – 1 st DOF); rotation around instrument axis (roll – 2 nd DOF); left/right and forward/backward rotation around incision point (yaw and pitch - 3 rd and 4 th DOFs, respectively). Additionally, to track the forceps movements, one has to consider the rotation around its axis (5 th DOF), as well as its controlled behavior (open/close – 6 th DOF) (Fig. 1). According to the work of Chmarra et al. [18], the development of a device which can detect and measure the MIS instruments motion with reliable results for a realistic simulator has to fulfill the following requirements set: 1. Ability to detect the four instrument fundamental DOFs – translation and rotation around instrument axis, as well as yaw and pitch around the incision point; 2. Allow the use of real surgery instruments in a box- trainer, with or without VR environment combination; 3. Present the appropriate accuracy and sensibility standards, as close as possible to reality; 4. Low-cost and easy to produce, in order to make it affordable for every medical facility and private use; 5. PC “Plug and Play” feature – ready to use; 6. Small size, for an easier carrying and mounting. In order to meet the first requirement, the motion tracking system was conceived using a set of sensors appropriately combined (Fig. 2). Since it is fundamental to detect the instrument spatial orientation, associated with 2 nd , 3 rd and 4 th DOFs, a six DOFs Inertial Measurement Unit (IMU) was associated with a magnetometer (HMC5843). The IMU integrates (a) a tri-axis accelerometer (ADXL335), which allows the acceleration measurement in any direction in space, and (b) a tri-axis gyroscope (LPR530AL for pitch and roll, and LY530ALH for yaw), which consolidates and corrects the accelerometer data, while providing additional information regarding the three spatial axes. A magnetometer was also used in order to correct the gyroscope and accelerometer data, serving primarily as a reference for yaw measurement. A simplified filtering algorithm inspired by Kalman filter [21] was implemented to combine the accelerometer and gyroscope outputs and obtain accurate information about spatial orientation. Since there is a linear relationship between the handle opening and the forceps at the tip of the instrument, a flex sensor (FSL0093103ST) was used to assess the instrument’s handle opening. The flex sensor allows the determination of the forceps opening angle, through the conversion of a variable resistance to a voltage output (Fig. 3). This allows the measurement of the 6 th DOF. Even though a solution for capturing the 1 st DOF movement is crucial for a complete prototype, one has deliberately decided not to address this movement in the current prototype, and therefore the developed digital game does not depend on it to achieve its training results. The 5 th DOF of the instrument is actually rarely used in practice, because during a surgery, both surgeon hands are used to manipulate different instruments, thus making it very difficult to perform such movement. Given the reduced importance of this DOF in training, one preferred to simplify the current prototype and not to consider this aspect. For the interpretation of the proposed set of sensors, the second requirement (real surgery instruments use) is fulfilled, being an advantage when compared to other existing simulators, which only permit altered or unrealistic MIS instrument devices for simulation. The low-cost requirement is also met as a set of inexpensive and very common sensors is employed. In addition, the sensors can be removed from the laparoscopic instrument, using a Velcro system. This feature allows the instrument sterilization, a very important requirement, given that one is resorting to real instruments used in the operating room and, in most cases, used by several surgeons. Second, this also allows the prototype to be sold separately, without need to include the actual surgical instruments, thus lowering the price associated with a possible business solution. The small-sized sensors satisfy the sixth requirement. In the final envisioned commercial product, a box-trainer will be developed to simulate the patient’s body and to mimic the incision point with several perforated ball joints, providing a completed training set (Fig. 4). The conversion and transmission of the data obtained by the sensors to the computer is essential to integrate the system in a virtual environment. To accomplish this, the ATmega164 microcontroller was used as a physical interface. Since the magnetometer communicates through I 2 C (requiring two pins) and a set of seven other analogical inputs must be read at each update, one from the flex sensor and three from each of the remaining sensors (accelerometer and gyroscope), nine microcontroller pins are used for data transmission. The used microcontroller has a 10-bit ADC integrated module which converts each analogical voltage input into an output value in the range of 0 to 1023. Therefore, a conversion of the analogical-to-digital readings to physical units (i x ) (g-units for accelerometer and degrees/second for gyroscope) is achieved through the following formula: i x = a 1023 x ×V ss dd – zl (1) Inspired by the Kalman filter, a simplified algorithm, combining data from accelerometer and gyroscope was used to achieve accurate ...
Context 2
... -1 st DOF); rotation around instrument axis (roll -2 nd DOF); left/right and forward/backward rotation around incision point (yaw and pitch -3 rd and 4 th DOFs, respectively). Additionally, to track the forceps movements, one has to consider the rotation around its axis (5 th DOF), as well as its controlled behavior (open/close -6 th DOF) (Fig. ...

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