Mikael Nyberg

Head of Product at Baia Group

Finland · TurkuJoined October 2021

Summary

I am a founding member of Baia Group and have worked with the company for over 2 years. Currently I work as head of product. I have a Master's degree in computer engineering and have done my Master's thesis and subsequent research in the field of optimization, specializing in deterministic, heuristic and hybrid optimization methods for solving process and production optimization problems.

Work Experience (3)

Researcher, PhD Candidate, University teacher, Laboratory Engineer, Marketing coordinator

Åbo Akademi University

August 2008 - December 2020

Turku

Laboratory Engineer

University of Turku

December 2020 - Present

Turku

Head of Product

Baia Group

March 2021 - Present

Turku

Academic Studies (1)

Master's degree

Åbo Akademi University

January 2005 - January 2009

Computer Engineering

I graduated with honors, getting top marks for my Master's thesis in production optimization.

Research areas of interest (7)

  • Electronics, IT and Telecomms
  • Information Processing, Information System, Workflow Management
  • Computer Software Technology
  • Data Processing / Data Interchange, Middleware
  • Digitalization
  • and 2 more

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IMPROVING CONVERGENCE IN A COMPLEX PRODUCTION PLANNING PROBLEM WITH TWO HYBRID METHODS

Nyberg, Mikael; Björk, Kaj-Mikael.
Abstract In this paper, we study an integrated production and outbound distribution scheduling model with one manufacturer and one customer. The manufacturer has to process a set of jobs on a single machine and deliver them
in batches to the customer. Each job has a release date and a delivery deadline. The objective of the problem is to issue a feasible integrated production and distribution schedule minimizing the transportation cost subject to the production release dates and delivery deadline constraints. We consider three problems with different ways how a job can be produced and delivered: non-splittable production and delivery (NSP–NSD) problem, splittable production and
non-splittable delivery problem and splittable production and delivery problem. We provide polynomial-time algorithms that solve special cases of the problem. One of these algorithms allows us to compute a lower bound for the NP-hard
problem NSP–NSD, which we use in a branch-and-bound (B&B) algorithm to solve problem NSP–NSD. The computational results show that the B&B algorithm outperforms a MILP formulation of the problem implemented on a commercial solver.

Keywords Single machine scheduling · Production and delivery · Release dates · Deadlines · Transportation costs ·Branch-and-bound

IMPROVING CONVERGENCE IN A COMPLEX PRODUCTION PLANNING PROBLEM WITH TWO HYBRID METHODS

Nyberg, Mikael; Björk, Kaj-Mikael
Abstract

This paper presents two hybrid methods to solve a production planning problem. The problem is found in a producer of food-sweeteners, with several different kinds of products. The case study plant is found in the USA. The aim is to improve convergence for a big optimization problem. The first method uses a Genetic Algorithm in combination with an existing rigorous MILP model. The fitness value of each chromosome is evaluated by solving the MILP model with a highly reduced number of binary variables. The second method is a Tabu search that also uses the rigorous MILP to evaluate each node. The meta-heuristic models are presented and used to solve a few case problems and the results are discussed. Furthermore the two methods are compared in terms of solution times and convergence rate.

Key words

Genetic Algorithm, Tabu search, hybrid method, meta-heuristic, soft computing, production planning

Solving a complex production planning problem with mathematical programming techniques

M Nyberg, KM Björk
Abstract

This paper presents a new MILP (Mixed Integer Linear Programming) model to solve a complex production planning problem. The problem is found in a producer of food-sweeteners, with several different kinds of products. The case study plant is found in the USA. The process is fairly complex and the alternatives are vast. A discrete-time production planning model is presented and found suitable for the solution of the problem as well as a discussion how to reduce complexity in large processes without loosing good solutions.


Keywords:

Mixed Integer Linear Problem, discrete-time model, production planning, inventory optimization, supply chain

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