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Peter Chudinov

Publications and source records attributed to Peter Chudinov.

10 recordsLinked to original sources

NeuroEdge: Real-Time Hand Gesture Recognition with High-Density EMG Using Deep Learning at the Edge

High-density electromyography (HD-EMG) has emerged as a powerful modality for decoding fine-grained neuromuscular activity, enabling real-time neural-machine interfaces (NMIs) for applications such as prosthetic control, rehabilitation, and augmented interaction. While deep learning approaches such as convolutional neural networks (CNNs)have demonstrated high classification accuracy for EMG-based gesture recognition, their deployment on embedded hardware remains a major challenge due to computational and memory constraints. This paper presents NeuroEdge, a real-time HD EMG-based NMI system that performs gesture recognition entirely on resource-constrained microcontrollers. The system features two custom-designed modules: the HD-EMG StreamBridge, a wireless communication interface that streams raw HD-EMG data from a Quattrocento amplifier to an ESP32 microcontroller; and the EdgeDL Inference Engine, a lightweight deep learning framework executing on a Sony Spresense microcontroller. A compact 1-dimensional CNN optimized for embedded inference processes, sliding windows of EMG data in real time. Data streaming and inference are pipelined and synchronized through an architecture that utilizes Direct Memory Access (DMA) for data transfer and Serial Peripheral Interface (SPI) burst communication between the ESP32 and Spresense, ensuring low-latency performance. Experimental results show that NeuroEdge achieves a real-time classification accuracy of 90% across seven hand gestures, with a total average latency of 83 ms using 192 channels of HD-EMG recorded from the forearm. Our system demonstrates the feasibility of deploying complex HD-EMG-based gesture recognition on microcontroller-based edge devices, bridging the gap between high-resolution biosignal acquisition and deep learning-based embedded inference for next-generation NMIs.

cs.LG

Study of the asymptotic motion of a sporting projectile taking into account the Magnus force

A classic problem of the motion of a projectile thrown at an angle to the horizon is studied. Air resistance force and Magnus force are taken into account with the use of the quadratic laws. We consider the asymptotic motion of the projectile, i.e., the motion on a sufficiently large time interval. The equations of motion are written both in Cartesian coordinates and in natural axes. The aim of the study is the analytical determination of the characteristics of asymptotic motion - the limiting angle of inclination of the trajectory to the horizontal and the terminal velocity, and obtaining an analytical representation for the velocity hodograph. No restrictions are imposed on the initial throwing conditions and other parameters. The equations of motion in Cartesian coordinates are used to find the angle of inclination of the trajectory and the terminal velocity. The equations of motion in natural axes are used to determine velocity hodograph. The velocity hodograph is defined in the form an approximate implicit analytical formula linking the trajectory angle of the projectile to its velocity. The motion of a golf ball, is presented as example. Numerical calculations show a complete coincidence of analytically found values of required quantities with numerically found values. The proposed analytical formulas can be useful for all researchers of this classical problem

physics.class-ph

Vertical projectile motion taking into account the wind

We consider the problem of the motion of a projectile thrown vertically upward from a surface. In addition to gravity, the drag force of the medium is taken into account, which is considered a quadratic function of the relative velocity of the projectile. It is also assumed that the projectile is acted upon by a wind that has a constant vertical velocity in magnitude and direction. Analytical solutions of differential equations of motion, including the influence of wind, are written down. As an example of the application of the obtained formulas, the movement of a badminton shuttlecock is considered. Various features of movement are considered, such as the shuttlecock hovering in the air and continuous upward movement. The educational and methodological significance of the obtained results for students of various levels of training is noted.

physics.class-ph

Projectile motion in a medium with quadratic drag at constant horizontal wind

A classic problem of the motion of a projectile thrown at an angle to the horizon is studied. Air resistance force is taken into account with the use of the quadratic resistance law. The action of the wind is also taken into account, which is considered constant and horizontal. The projectile velocity hodograph equation is used to account for the effect of wind. Comparatively simple analytical approximations are proposed for the main variables of motion (cartesian projectile coordinates and time). All obtained formulas contain only elementary functions. The proposed formulas are universal, that is, they can be used for any initial conditions of throwing. In addition, they have acceptable accuracy over a wide range of the change of parameters. The motion of a golf ball, a tennis ball and shuttlecock of badminton are presented as examples. The calculation results show good agreement between the proposed analytical solutions and numerical solutions. The proposed analytical formulas can be useful for all researchers of this classical problem.

physics.class-ph

On the problem of projectile motion in a medium with quadratic resistance

A classic problem of the motion of a projectile thrown at an angle to the horizon in a medium with a quadratic resistance law is studied. An approximate analytical solution of the equations of projectile motion is presented, which has a high accuracy. The proposed formulas are universal, that is, they can be used for any initial conditions of throwing over a wide range of the change of medium resistance coefficient. The motion of a shuttlecock of badminton, bullet, table tennis ball and volleyball are presented as examples.

physics.class-ph

Some problems of the projectile motion with a square-law resistance

The influence of the force of the quadratic resistance of the medium on the change in some interesting characteristics of the motion of the projectile, which take place when the projectile moves in vacuum, is investigated. Loci that ensure maximization of the flight range, the arc length of the projectile trajectory and a non-decreasing of the length of the radius-vector are constructed numerically (and partly analytically). As examples, the motion of a baseball, a tennis ball and a badminton shuttlecock is studied.

physics.class-ph

Study of the projectile motion in the air using simple analytical formulas

A classic problem of the motion of a projectile thrown at an angle to the horizon is studied. Air resistance force is taken into account with the use of the quadratic resistance law. The projectile motion is described analytically with fairly simple formulas. They make it possible to calculate basic motion characteristics and trajectory as easily as in the case of a parabolic motion. There is no need to study the problem numerically. The proposed formulas are universal, that is, they can be used for any initial conditions of throwing. In addition, they have acceptable accuracy over a wide range change of parameters. The motion of a baseball, a tennis ball and shuttlecock of badminton are presented as examples.

physics.class-ph

Analytical construction of the projectile motion trajectory in midair

A classic problem of the motion of a projectile thrown at an angle to the horizon is studied. Air resistance force is taken into account. The quadratic law for the resistance force is used. An analytic approach applies for the investigation. Equations of the projectile motion are solved analytically for an arbitrarily large period of time. The constructed analytical solutions are universal. As a limit case of motion, the vertical asymptote formula is obtained. The value of the vertical asymptote is calculated directly from the initial conditions of motion. There is no need to study the problem numerically. The found analytical solutions are highly accurate over a wide range of parameters. The motion of a baseball, a tennis ball and shuttlecock of badminton are presented as examples.

physics.class-ph

The Envelope of Projectile Trajectories in Midair

A classic problem of the motion of a point mass (projectile) thrown at an angle to the horizon is reviewed. The air drag force is taken into account with the drag factor assumed to be constant. Analytic approach is used for investigation. Simple analytical formulas are used for the constructing the envelope of the family of the point mass trajectories. The equation of envelope is applied for determination of maximum range of flight. The motion of a baseball is presented as an example.

physics.class-ph

An Optimal Angle of Launching a Point Mass in a Medium with Quadratic Drag Force

A classic problem of the motion of a point mass (projectile) thrown at an angle to the horizon is reviewed. The air drag force is taken into account with the drag factor assumed to be constant. Analytic approach is used for investigation. The problem of finding an optimal angle of launching a point mass in a medium with quadratic drag force is considered. An equation for determining a value of this angle is obtained. After finding the optimal angle of launching, eight main parameters of the point mass motion are analytically determined. These parameters are used to construct analytically six main functional relationships of the problem. Simple analytic formulas are used to solve two problems of optimization aimed to maximize the flight range of a point mass and minimize the initial speed of the point mass for getting to the given point on the plane. The motion of a baseball is presented as an example.

physics.class-ph