The Importance of Continuous Monitoring in Identifying Bradycardia during Propranolol Treatment for Infantile

Yasuhiko Maki1,2, Hiroyuki Iijima1, Kazue Yoshida3

  • 1Department of General Pediatrics & Interdisciplinary Medicine, National Center for Child Health and Development, Tokyo, Japan.

JMA Journal
|February 12, 2026
PubMed

Insights

Continuous monitoring detects more bradycardia during propranolol treatment for infantile hemangioma (IH) than spot checks. Reducing propranolol dosage manages bradycardia effectively, ensuring positive IH outcomes.

Area of Science:

  • Pediatric cardiology
  • Dermatology
  • Pharmacology

Background:

  • Infantile hemangioma (IH) is a common vascular tumor in infants.
  • Propranolol is a first-line treatment for IH, but can cause bradycardia.
  • Current monitoring practices for propranolol-induced bradycardia vary.

Purpose of the Study:

  • To compare continuous monitoring versus spot measurement for detecting bradycardia during propranolol therapy for IH.
  • To explore management strategies for bradycardia in infants treated with propranolol.

Main Methods:

  • Retrospective study with historic controls (n=106) of infants (0-1 year) treated with propranolol for IH.
  • Comparison of spot-measurement group (n=49) vs. continuous-monitoring group (n=57).
  • Bradycardia defined as heart rate <90/min for 20 minutes; adverse events recorded.

Main Results:

  • Bradycardia occurred significantly more often in the continuous-monitoring group (21%) than the spot-measurement group (2%, p=0.003).
  • Two of 12 infants with bradycardia in the continuous-monitoring group were symptomatic.
  • All symptomatic infants improved with propranolol dose reduction, achieving favorable IH outcomes.

Conclusions:

  • Continuous monitoring is more sensitive for detecting bradycardia during propranolol treatment for IH.
  • Reducing propranolol dosage is an effective strategy to manage bradycardia while maintaining positive IH treatment outcomes.
Abstract

Related Concept Videos

Continuing Care01:25

Continuing Care

Continuing care describes the variety of health, personal, and social services provided over a prolonged period. The need for continuing care is increasing because people are living longer. Many people do not have families or others to care for them. Continuing care is mainly for patients who are disabled, functionally dependent, or suffering from a terminal disease. It is available within institutional settings or in homes. Examples include nursing centers or facilities, assisted living,...
2.0K
Continuity of a Function01:23

Continuity of a Function

A function is continuous at a point a if three conditions are met: the function is defined at a, the limit of the function as x approaches a exists, and this limit equals the function’s value. Mathematically, this is written asThis definition ensures the graph of the function does not exhibit any breaks, holes, or jumps at that point. Discontinuities occur when any of these conditions fail. A removable discontinuity exists when the two-sided limit exists but the function is either...
253
Continuity Equation01:28

Continuity Equation

The continuity equation asserts that the mass flow rate must remain constant for a steady flow of an incompressible fluid within a confined system. This principle applies to systems where fluid passes through varying cross-sectional areas, such as nozzles, syringes, and pipes.
The mass flow rate is expressed as:
3.4K
Continuity Equation01:20

Continuity Equation

The total amount of current flowing per unit cross-sectional area is called the current density. Hence, the current passing through a cross-sectional area can be written as the surface integral of the current density.
1.5K
Equation of Continuity01:12

Equation of Continuity

Fluid motion is represented by either velocity vectors or streamlines. The volume of a fluid flowing past a given location through an area during a period of time is called the flow rate Q, or more precisely, the volume flow rate. Flow rate and velocity are related—for instance, a river has a greater flow rate if the velocity of the water in it is greater. However, the flow rate also depends on the size and shape of the river. The relationship between flow rate (Q) and average speed (v)...
11.2K
Properties of Continuous Functions01:29

Properties of Continuous Functions

Continuous functions exhibit smooth, uninterrupted behavior, and combining them through standard operations retains this continuity. If f and g are continuous at a point a, then the functions f+g, f-g, cf (where c is a constant), fg, and fg (provided g(a)a) are also continuous at a. This allows the construction of complex functions from simpler continuous parts without losing smoothness.Polynomials, which are expressions formed by sums of powers of x with constant coefficients, are continuous...
192