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Purbesh Mitra

dblp:324/4875 · DBLP profile ↗
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5ranked-venue papers
4as first author
5since 2021 · last 2025
0000-0002-7243-9448ORCID · corroborated

Domains — the database's venue-derived domains; a paper can count in several

Computer networks · 2 · 1 first-author · 2 since 2021Artificial intelligence and machine learning · 1 · 1 first-author · 1 since 2021

Expertise — from the expertise taxonomy: the topics of the expert's papers under the CCF categories. A weight counts papers with recency: 1 for a paper about the topic, 0.3 when the topic is its context, halved every five years.

Computer architecture, parallel and distributed computing, and storage systems
1 paper
Distributed systems · 72% Performance modeling and evaluation · 28%
Computer networks
1 paper
Internet of things and sensor networks · 100%

Topics — the 6 heaviest of 7, each with the papers that count most for it

TopicWeightPapersLastEvidence papers
Performance modeling and evaluation › network performance analysis
age of information
0.912025
Age of Information in Gossip Networks: A Friendly Introduction and Literature Survey · IEEE Trans. Commun. 2025
Distributed systems › distributed communication
data dissemination
0.912025
Age of Information in Gossip Networks: A Friendly Introduction and Literature Survey · IEEE Trans. Commun. 2025
Distributed systems
gossip protocols
0.912025
Age of Information in Gossip Networks: A Friendly Introduction and Literature Survey · IEEE Trans. Commun. 2025
Internet of things and sensor networks
age of information
0.812024
Age-Aware Gossiping in Network Topologies · IEEE Trans. Commun. 2024
Internet of things and sensor networks › data dissemination
gossip protocols
0.812024
Age-Aware Gossiping in Network Topologies · IEEE Trans. Commun. 2024
Distributed systems › distributed machine learning
decentralized learning
0.312025
Age of Information in Gossip Networks: A Friendly Introduction and Literature Survey · IEEE Trans. Commun. 2025

Methods — techniques the papers use, named apart from their topics

stochastic analysis · 0.8hierarchical clustering · 0.8
YearPublicationVenuePosition
2025 MOTIF: Modular Thinking via Reinforcement Fine-tuning in LLMs
abstract
Recent advancements in the reasoning capabilities of large language models (LLMs) show that employing group relative policy optimization (GRPO) algorithm for reinforcement learning (RL) training allows the models to use more thinking/reasoning tokens for generating better responses. However, LLMs can generate only a finite amount of tokens while maintaining attention to the previously generated tokens. This limit, also known as the context size of an LLM, is a bottleneck in LLM reasoning with arbitrarily large number of tokens. To think beyond the limit of context size, an LLM must employ a modular thinking strategy to reason over multiple rounds. In this work, we propose MOTIF: Modular Thinking via Reinforcement Fine-tuning – an RL training method for generating thinking tokens in multiple rounds, effectively allowing the model to think with additional context size. We trained the open-source model Qwen2.5-3B-Instruct on GSM8K dataset via parameter efficient fine-tuning and tested its accuracy on MATH500 and AIME2024 benchmarks. Our experiments show 3.8% and 3.3% improvements over vanilla GRPO based training in the respective benchmarks. Furthermore, this improvement was achieved with only 15% of samples, thus demonstrating sample efficiency of MOTIF. Our code and models are available at https://github.com/purbeshmitra/MOTIF and https://huggingface.co/purbeshmitra/MOTIF, respectively.
Purbesh Mitra, Sennur Ulukus
ICMLA1
2025 Distributed Mixture-of-Agents for Edge Inference with Large Language Models
abstract
Mixture-of-Agents (MoA) has recently been proposed as a method to enhance performance of large language models (LLMs), enabling multiple individual LLMs to work together for collaborative inference. This collaborative approach results in improved responses to user prompts compared to relying on a single LLM. In this paper, we consider such an MoA architecture in a distributed setting, where LLMs operate on individual edge devices, each uniquely associated with a user and equipped with its own distributed computing power. These devices exchange information using decentralized gossip algorithms, allowing different device nodes to talk without the supervision of a centralized server. In the considered setup, different users have their own LLM models to address user prompts. Additionally, the devices gossip either their own user-specific prompts or augmented prompts to generate more refined answers to certain queries. User prompts are temporarily stored in the device queues when their corresponding LLMs are busy. Given the memory limitations of edge devices, it is crucial to ensure that the average queue sizes in the system remain bounded. In this paper, we address this by theoretically calculating the queuing stability conditions for the device queues under reasonable assumptions, which we validate experimentally as well. Further, we demonstrate through experiments, leveraging open-source LLMs for the implementation of distributed MoA, that certain MoA configurations produce higher-quality responses compared to others, as evaluated on AlpacaEval 2.0 benchmark. The implementation is available at: https://github.com/purbeshmitra/distributed_moa.
Purbesh Mitra, Priyanka Kaswan, Sennur Ulukus
PIMRC1
2025 Age of Information in Gossip Networks: A Friendly Introduction and Literature Survey
abstract
Gossiping is a communication mechanism, used for fast information dissemination in a network, where each node of the network randomly shares its information with the neighboring nodes. To characterize the notion of fastness in the context of gossip networks, age of information (AoI) is used as a timeliness metric. In this article, we summarize the recent works related to timely gossiping in a network. We start with the introduction of randomized gossip algorithms as an epidemic algorithm for database maintenance, and how the gossiping literature was later developed in the context of rumor spreading, message passing and distributed mean estimation. Then, we motivate the need for timely gossiping in applications such as source tracking and decentralized learning. We evaluate timeliness scaling of gossiping in various network topologies, such as, fully connected, ring, grid, generalized ring, hierarchical, and sparse asymmetric networks. We discuss age-aware gossiping and the higher order moments of the age process. We also consider different variations of gossiping in networks, such as, file slicing and network coding, reliable and unreliable sources, information mutation, different adversarial actions in gossiping, and energy harvesting sensors. Finally, we conclude this article with a few open problems and future directions in timely gossiping.
Priyanka Kaswan, Purbesh Mitra, Arunabh Srivastava, Sennur Ulukus
IEEE Trans. Commun.2
2024 Age-Aware Gossiping in Network Topologies
abstract
We consider a fully-connected wireless gossip network which consists of a source andnreceiver nodes. The source updates itself with a Poisson process and also sends updates to the nodes as Poisson arrivals. Upon receiving the updates, the nodes update their knowledge about the source. The nodes gossip the data among themselves in the form of Poisson arrivals to disperse their knowledge about the source. The total gossiping rate is bounded by a constraint. The goal of the network is to be as timely as possible with the source. We propose a scheme which we coinage sense updating multiple access in networks (ASUMAN), which is a distributed opportunistic gossiping scheme, where after each time the source updates itself, each node waits for a time proportional to its current age and broadcasts a signal to the other nodes of the network. This allows the nodes in the network which have higher age to remain silent and only the low-age nodes to gossip, thus utilizing a significant portion of the constrained total gossip rate. We calculate the average age for a typical node in such a network with symmetric settings, and show that the theoretical upper bound on the age scales asO(1). ASUMAN, with an average age ofO(1), offers significant gains compared to a system where the nodes just gossip blindly with a fixed update rate, in which case the age scales asO(logn). Further, we show that thisO(1) age performance is sustained if a network has only a fraction of fully-connected edges. However, if the nodes have finiteO(1) connectivity, e.g., ring networks, two-dimensional grids, we show that ASUMAN scheme underperforms uniform gossiping, pointing to the need for connectivity with opportunistic gossiping. We improve this performance by introducing a hierarchical structure in the network, which recovers O(1) age scaling underO(√n) connected networks. Further, we show how the age of the nodes scale when the cluster heads are finitely connected among themselves, e.g.,O(c) age scaling for disconnected andO(√c) age scaling for ring-connected cluster heads, wherecis the number of clusters. Finally, we show that theO(1) age scaling can be extended to asymmetric settings as well. We give an example of power law arrivals, where nodes’ ages scale differently but follow theO(1) bound.
Purbesh Mitra, Sennur Ulukus
IEEE Trans. Commun.1
2023 Timely Asynchronous Hierarchical Federated Learning: Age of Convergence
abstract
We consider an asynchronous hierarchical federated learning (AHFL) setting with a client-edge-cloud framework. The clients exchange the trained parameters with their corresponding edge servers, which update the locally aggregated model. This model is then transmitted to all the clients in the local cluster. The edge servers communicate to the central cloud server for global model aggregation. The goal of each client is to converge to the global model, while maintaining timeliness of the clients, i.e., having optimum training iteration time. We investigate the convergence criteria for such a system with dense clusters. Our analysis shows that for a system of$n$clients with fixed average timeliness, the convergence in finite time is probabilistically guaranteed, if the nodes are divided into$O$(1) number of clusters, that is, if the system is built as a sparse set of edge servers with dense client bases each.
Purbesh Mitra, Sennur Ulukus
WiOpt1