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Mixture of Experts

10 articles
Artificial Intelligence 24 Sep 2026 5 min read

MoE Expert Capacity Bounds Token Routing

A sparse Mixture-of-Experts layer can contain many expert networks while activating only a small subset for each token. That conditional computation depends on a router, but router scores alone do not determine the executed graph. In implementations with bounded expert batches, each expert also has a finite number of token slots. This creates a second boundary after expert selection: a token can prefer an expert that has no remaining capacity. The handling of that overflow is an implementation and architecture choice with direct consequences for training and serving.

Artificial Intelligence 24 Sep 2026 5 min read

Expert Parallelism Turns MoE Routing into All-to-All Communication

A sparsely activated Mixture-of-Experts layer can keep many expert parameters while sending each token to only a small subset of them. Once those experts are partitioned across devices, sparse activation does not imply local execution. A token assigned to a remote expert has to move to the device that owns that expert, and its expert output has to return to the device that continues the model computation. This movement is the defining systems cost of expert parallelism. The router makes a logical selection, but a distributed runtime must turn that selection into communication, local expert batches, expert computation, and a reverse exchange.

Artificial Intelligence 24 Sep 2026 6 min read

Expert Capacity Turns Uneven MoE Routing into Token Overflow

A sparse Mixture-of-Experts layer can route many tokens toward the same expert even when every expert has identical nominal capacity. The router makes token-dependent choices, while distributed execution commonly allocates bounded token slots per expert. When those two mechanisms disagree, an expert can receive more assignments than its execution buffer admits. That boundary is not an inherent property of every MoE architecture. It is a property of capacity-constrained routing designs, including the routing formulation described for Switch Transformers. In such systems, expert capacity converts an uneven routing distribution into an operational event: some assignments fit, while assignments beyond the capacity limit require an explicit overflow policy.

Artificial Intelligence 23 Sep 2026 5 min read

Switch Routing Capacity Turns Expert Imbalance into Token Overflow

A Switch-style sparse layer can send many tokens toward the same expert even when every expert has identical compute capacity. The router makes token-level choices from model-produced scores; it does not inherently produce an even partition. A fixed expert capacity therefore creates a hard boundary between routing preference and the amount of expert computation admitted for a batch. In the Switch Transformer formulation, each token is routed to the expert with the highest router probability. Each expert receives a fixed token capacity derived from the token count, expert count, and a capacity factor. When assignments exceed that capacity, excess tokens overflow instead of enlarging the expert batch without bound.

Artificial Intelligence 17 Sep 2026 7 min read

Balance Token Routing in Sparse Mixture-of-Experts Models

A sparse mixture-of-experts layer can contain many expert networks while evaluating only a small subset for each token. The router makes that sparsity possible: it assigns scores to experts, selects a limited set, and sends each token through the selected computation paths. That selection is not only an optimization detail. If many tokens concentrate on a few experts, some devices can receive much more work than others, capacity limits can discard or redirect assignments, and experts that receive little traffic get fewer task gradients. Router balance therefore affects both computation and the function represented by the model.

Artificial Intelligence 13 Sep 2026 8 min read

Balance Sparse Mixture-of-Experts Routing Under Capacity Limits

A sparse mixture-of-experts layer does not send every token through every parameter block. A router scores the available experts, selects a small subset for each token, and dispatches token representations only to those selected experts. That conditional computation is the main attraction of sparse MoE designs, but it also creates a resource-allocation problem inside the model. The router can prefer the same experts for many tokens. Hardware, meanwhile, has finite buffers and communication capacity. A routing policy that looks reasonable from token scores alone can therefore create overloaded experts, idle experts, uneven communication, or discarded assignments.

Artificial Intelligence 12 Sep 2026 11 min read

Understand Sparse Mixture-of-Experts Routing

Understand Sparse Mixture-of-Experts Routing A larger neural network can represent more functions, but using every parameter for every input makes each forward pass expensive. Sparse mixture-of-experts (MoE) models take a different approach: keep many parameter groups available, then activate only a small subset for each token. That sounds like a simple efficiency trick, but routing changes much more than arithmetic cost. It affects training stability, accelerator communication, memory requirements, batching, and the meaning of a model’s total parameter count.

Artificial Intelligence 12 Sep 2026 7 min read

Control Expert Routing in Mixture-of-Experts Models

A mixture-of-experts layer can contain far more parameters than it evaluates for each token. A router scores a set of experts, selects a small subset, and sends each token only to those selected computation paths. The parameter count can grow without making every token execute every expert. That sparse structure creates a separate systems problem: the router decides where computation lands. Two models with the same experts and the same nominal top-k routing can have very different behavior if one spreads tokens across experts and the other concentrates them on a few paths.

Artificial Intelligence 08 Sep 2026 9 min read

Load Balancing in Mixture-of-Experts Models

A mixture-of-experts model can contain many expert networks while activating only a small subset for each token. That sparse computation is attractive because the model can have more parameters without evaluating every parameter for every token. But sparsity creates a new problem: the router can send too many tokens to the same experts. If one expert receives most of a batch while others sit nearly idle, the model does not get the practical benefit that its expert count suggests. In systems with fixed expert capacity, overloaded experts can also overflow, so some token-to-expert assignments cannot be processed as intended.

Artificial Intelligence 03 Sep 2026 9 min read

Mixture-of-Experts Models

A neural network does not have to use every parameter for every input. A mixture-of-experts (MoE) layer takes advantage of this idea by keeping several expert networks and using a router to select only a small subset for each token. This separates total parameter count from the number of parameters active for one token. That can increase model capacity without making the arithmetic performed for every token grow in direct proportion to the total number of expert parameters.