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Related Concept Videos

Graphs of Functions01:30

Graphs of Functions

Graphs of functions provide a visual representation of how output values change in response to varying inputs. Each point on the graph corresponds to an ordered pair, where the x-coordinate (independent variable) determines the horizontal position and the y-coordinate (dependent variable) determines the vertical position. Linear functions like y = x give a straight line, indicating a constant rate of change.Nonlinear functions display more complex behaviors. Even power functions generate...
Graphical Representation of Inequalities01:28

Graphical Representation of Inequalities

The graph of the equation where y equals x squared forms a curve known as a parabola. This curve acts as a boundary in the coordinate plane, dividing it into distinct regions based on the relative position of points.When the equality sign in the equation is replaced with an inequality—such as greater than, less than, greater than or equal to, or less than or equal to—the graphical representation changes from a single curve into a broader shaded area that signifies the set of all points...
Vector Algebra: Graphical Method01:10

Vector Algebra: Graphical Method

Vectors can be multiplied by scalars, added to other vectors, or subtracted from other vectors. The vector sum of two (or more) vectors is called the resultant vector or, for short, the resultant.
We use the laws of geometry to construct resultant vectors, followed by trigonometry to find vector magnitudes and directions. For a geometric construction of the sum of two vectors in a plane, we follow the parallelogram rule. Suppose two vectors are at arbitrary positions. Translate either one of...
Graphs of Equations in Two Variables01:30

Graphs of Equations in Two Variables

An equation with two variables, typically written in the form y = f(x) or Ax + By = C, describes a relationship between quantities represented by x and y. Each solution to such an equation is an ordered pair (x, y) that satisfies the equation when substituted. These pairs can be represented graphically to understand the variables' relationship visually.A common technique for constructing the graph of a two-variable equation is to create a value table. Begin by choosing several values for the...
Associative Learning01:27

Associative Learning

Associative learning is a fundamental concept in behavioral psychology, wherein a connection is established between two stimuli or events, leading to a learned response. This process is critical in understanding how behaviors are acquired and modified. Conditioning, the mechanism through which associations are formed, can be divided into two main types: classical conditioning and operant conditioning, each elucidating different aspects of associative learning.
Classical conditioning, also known...
Introduction to Learning01:18

Introduction to Learning

Learning is the process of acquiring knowledge or skills through practice or experience, leading to long-lasting behavioral changes. This acquisition occurs through interaction with the environment and requires practice or experience. For instance, mastering a skill such as surfing requires considerable practice and experience, highlighting the essential role of repeated interactions with the environment in learning.
In contrast to learned behaviors, unlearned behaviors such as crying, sexual...

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Related Experiment Videos

Toward Fair Federated Graph Learning.

Zhengyu Wu, Boyang Pang, Xunkai Li

    IEEE Transactions on Neural Networks and Learning Systems
    |June 1, 2026
    PubMed
    Summary
    This summary is machine-generated.

    Federated graph learning (FGL) often overlooks fairness for minority nodes. FairFGL enhances representation and mitigates topological bias, improving performance for disadvantaged groups without sacrificing convergence.

    Related Experiment Videos

    Area of Science:

    • Artificial Intelligence
    • Machine Learning
    • Graph Neural Networks

    Background:

    • Federated graph learning (FGL) enables privacy-preserving distributed training of graph neural networks (GNNs).
    • Subgraph-FL, a dominant FGL paradigm, often overlooks fairness, leading to biased performance against minority nodes and those with heterophilous connections.
    • Existing methods prioritize overall accuracy, masking degraded performance on marginalized node groups.

    Purpose of the Study:

    • To address fairness issues in subgraph-FGL by enhancing representation for minority nodes and mitigating topological biases.
    • To propose FairFGL, a novel framework for fair federated graph learning.
    • To improve robustness and performance for structurally or semantically marginalized nodes in FGL.

    Main Methods:

    • FairFGL employs client-side modules: majority alignment for efficient knowledge transfer, gradient modification, and history preservation to infuse minority knowledge and prevent overfitting.
    • Server-side aggregation uses a cluster-based strategy to reconcile heterogeneous updates and suppress global majority dominance.
    • The framework focuses on fine-grained graph property mining and collaborative learning.

    Main Results:

    • FairFGL significantly improves performance for disadvantaged node groups across eight benchmark datasets.
    • Achieved up to a 21.07% increase in Overall F1-score for marginalized groups.
    • Demonstrated enhanced convergence efficiency compared to state-of-the-art baselines.

    Conclusions:

    • FairFGL effectively enhances fairness in federated graph learning by addressing class-wise and topology-aware biases.
    • The proposed framework improves model robustness and performance for underrepresented node groups.
    • FairFGL offers a promising direction for developing equitable and high-performing distributed graph learning systems.