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2019, Number 4

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Med Crit 2019; 33 (4)

Proposal for the determination of velocity change, instantaneous velocity and aceleration from the APACHE II score in critically ill patients

Arch‑Tirado E, Lino‑González AL, Collado‑Corona MÁ, Garnica‑Escamilla MA, Carrillo ER, De Leo VR, Cabello AR
Full text How to cite this article 10.35366/89133

DOI

DOI: 10.35366/89133
URL: https://dx.doi.org/10.35366/89133

Language: Spanish
References: 6
Page: 196-198
PDF size: 157.75 Kb.


Key words:

APACHE II, velocity, acceleration.

ABSTRACT

The illness severity scoring systems provide objetive measures for inter and intra comparisons with time, provide useful information for comparing the severity of illness are an essencial part of the improvment in clinical decisions and in stratifying patients. Appropiated application of these models helps in decision making at the right time. The aim of this paper is to submit a proposal for the evaluation of the APACHE II score based on a vectorial mathematical model of chance in time/velocity, instant velocity and aceleration.


REFERENCES

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  2. Huang J, Xuan D, Li X, Ma L, Zhou Y, Zou H. The value of APACHE II in predicting mortality after paraquat poisoning in Chinese and Korean population: a systematic review and meta-analysis. Medicine (Baltimore). 2017;96(30):e6838.

  3. Raj R, Siironen J, Kivisaari R, Hernesniemi J, Skrifvars MB. Predicting outcome after traumatic brain injury: development of prognostic scores based on the IMPACT and the APACHE II. J Neurotrauma. 2014;31(20):1721-1732.

  4. Espericueta-Romera V, López-Cervantes M. Conocimientos fundamentales de ciencias de la salud. Universidad Nacional Autónoma de México. México: Pearson educación; 2008.

  5. Delgado-Rodríguez M, Llorca-Días J. Capitulo I. Concepto de salud. El continuo salud-enfermedad. Historia natural de la enfermedad. Determinantes de la salud. [Consultado 29 de agosto de 2018] Disponible en: http://paginas.facmed.unam.mx/deptos/sp/wp-content/uploads/2013/12/biblio-basica-1.1.3.pdf.

  6. Ayres F, Mendelson E. Cálculo diferencial e integral. México: McGraw-Hill; 1991.




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C?MO CITAR (Vancouver)

Med Crit. 2019;33