Novità Aiuto Accesso istituzionale
Torna ai risultati
Scheda bibliografica · Consultazione e accesso
Artículo

Mathematical Modeling of Bivariate Distributions of Polymer Properties Using 2D Probability Generating Functions. Part II: Transformation of Population Mass Balances of Polymer Processes

Brandolin, Adriana et al · Wiley VCH Verlag · 2013

Materiale supplementare disponibile
Lettura rapida. Controlla i dati essenziali della risorsa e accedi al contenuto con il pulsante principale. La scheda mostra solo le informazioni necessarie per identificare, citare e aprire l’opera.
Autore / responsabile
Brandolin, Adriana et al
Editore
Wiley VCH Verlag
Anno
2013
ISSN
1022-1344
ISSN
1022-1344
Lingua
Inglés

Accesso alla risorsa

Apri il contenuto dall’opzione principale o scegli un’altra fonte disponibile.

CONICET Digital CONICET Digital OAI-PMH
Entrar por CONICET Digital
Accesso principale

Materiale supplementare disponibile

El enlace apunta a material asociado, anexos, tablas, datos o página complementaria. No se marca como libro/texto completo.
Apri materiale

Riepilogo

Descripción general del contenido del recurso.

This is the second of two works presenting a new mathematical method for modeling bivariate distributions of polymer properties. It is based on the transformation of population balances using 2D probability generating functions (pgf) and a posteriori recovery of the distribution from the transform domain by numerical inversion. Part I of this work was devoted to the numerical inversion step. Here the transformation of the population balances to the pgf domain is analyzed. A 2D pgf transform table is developed, which allows a simple transformation of any typical polymer balance equation. Three copolymerization examples are used to show the application of the complete procedure of this modeling technique. Fil: Brandolin, Adriana. Consejo Nacional de Investigaciones Científicas y Técnicas. Centro Científico Tecnológico Bahía Blanca. Planta Piloto de Ingeniería Química (i); Argentina Fil: Asteasuain, Mariano. Consejo Nacional de Investigaciones Científicas y Técnicas. Centro Científico Tecnológico Bahía Blanca. Planta Piloto de Ingeniería Química (i); Argentina

Come citare

Elegí el formato que necesitás y copiá la referencia al portapapeles.

APA 7

Brandolin, A. E. A. (2013). Mathematical Modeling of Bivariate Distributions of Polymer Properties Using 2D Probability Generating Functions. Part II: Transformation of Population Mass Balances of Polymer Processes. http://hdl.handle.net/11336/10032

MLA

Brandolin, Adriana et al. "Mathematical Modeling of Bivariate Distributions of Polymer Properties Using 2D Probability Generating Functions. Part II: Transformation of Population Mass Balances of Polymer Processes." 2013. http://hdl.handle.net/11336/10032.

Chicago

Brandolin, Adriana et al. 2013. "Mathematical Modeling of Bivariate Distributions of Polymer Properties Using 2D Probability Generating Functions. Part II: Transformation of Population Mass Balances of Polymer Processes.". http://hdl.handle.net/11336/10032.

Harvard

Brandolin, A. E. A. 2013, Mathematical Modeling of Bivariate Distributions of Polymer Properties Using 2D Probability Generating Functions. Part II: Transformation of Population Mass Balances of Polymer Processes, Wiley VCH Verlag, available at: http://hdl.handle.net/11336/10032 [Accessed 6 Aug. 2026].

Condividi e stampa

Salva la scheda, copia il link permanente o stampala in PDF.

Esporta riferimento

Esporta il record nei formati più comuni per usarlo con un gestore bibliografico.

RIS BibTeX

Dettagli della risorsa

Informazioni bibliografiche utili per verificare che sia il materiale corretto.

Titolo
Mathematical Modeling of Bivariate Distributions of Polymer Properties Using 2D Probability Generating Functions. Part II: Transformation of Population Mass Balances of Polymer Processes
Autore / collaboratori
Brandolin, Adriana et al
Editore
Wiley VCH Verlag
Anno di pubblicazione
2013
ISSN
1022-1344
ISSN
1022-1344
Lingua
Inglés

Soggetti

Esplora risorse correlate a partire da questi soggetti.

Bivariate Distribution; Modeling Molecular Weight; Distribution/Molar Mass Distribution; Probability Generating Function; https://purl.org/becyt/ford/2.4; https://purl.org/becyt/ford/2
Copiato